At a craft shop, a painter decided to paint a welcome sign to take home. An image of the sign is shown.


A five-sided figure with a flat top labeled 5 and one-half feet. A height labeled 4 feet. The length of the entire image is 9 ft. There is a point coming out of the right side of the image that is created by two line segments.


What is the area of the sign?


19 square feet

22 square feet

29 square feet

36 square feet

Answers

Answer 1

Answer 19

Step-by-step explanation:

i tried my best in bath but not sure still 5 and a half+9+4=19 but round it to 19


Related Questions

describe the translation from the blue parabola to the red parabola​

Answers

Answer:

translation (5, 0)

                 

Step-by-step explanation:

the blue has been translated 5 units to the right (x-axis). no change on y-axis. this translation is (5,0)

* 5 will be above the 0. hard to do with the formatting options on here

This previous answer choice is correct

Help please I have to answer these questions using the graph.

Answers

Using the graph the problem is soled as follows

a. The concentration of the drug in 8 hours is 24 mg/L

b. The concentration of the drug is increasing from 0 to 2 hours and the concentration of the drug is decreasing from 2 to 20 hours

When does the drug have maximum concentration

c. The maximum concentration occurred in 2 hours and the maximum concentration at this time is 64 mg/L

d. The time required for the drug concentration to reduce to 16 mg/L is 8 hours.

at maximum it was at 2 hours while at 16 mg/L it was at 10 hours. by subtraction we have

10 - 2 = 8 hours

e. The graph will predict values close to zero but not equal to zero

f. The concentration of the drug is summarized as follows

The concentration rise to its peak which is 64 mg/L at 2 hours and after this time, the concentration is on a steady decline. at 20 hours it is at about 2 mg/L and continued decreasing

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Please help!! I will give brainlist

Determine the measure of the unknown angle or arc. Show your work.

Answers

The measure of the unknown angle or arc are 142 degrees, 65 degrees and 36 degrees

How to determine the measure of the unknown angle or arc

Figure 1

The measure of the angle is calculated as

Angle 1 = 1/2 * 284 degrees

Evaluate the expression

Angle 1 = 142 degrees

Figure 2

The measure of the angle is calculated as

Angle 1 = 1/2 *(72 + 58) degrees

Evaluate the expression

Angle 1 =  65 degrees

Figure 3

The measure of the angle is calculated as

Angle 1 = 1/2 *(138 - 66) degrees

Evaluate the expression

Angle 1 = 36 degrees

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Rearrange Fractions

Make x the subject of these equations

y = x/x-7

y = x+2/x-5

y = a-2x/bx+8

y = 5x-12/5x-7

w/8 + 9/x = 2​

Answers

To make x the subject of the given equations:

1. y = x/(x-7)

Multiplying both sides by (x-7), we get:

y(x-7) = x

Rearranging, we get:

x - y(x-7) = 0

x - yx + 7y = 0

x(1-y) = -7y

x = -7y/(y-1)

2. y = (x+2)/(x-5)

Multiplying both sides by (x-5), we get:

y(x-5) = x+2

Rearranging, we get:
x - y(x-5) = 2

x - yx + 5y = 2

x(1-y) = 2 - 5y

x = (2-5y)/(1-y)

3. y = (a-2x)/(bx+8)

Multiplying both sides by (bx+8), we get:

y(bx+8) = a-2x

Rearranging, we get:

2x = a - ybx - 8y

x = (a - ybx - 8y)/2

4. y = (5x-12)/(5x-7)

Multiplying both sides by (5x-7), we get:

y(5x-7) = 5x-12

Rearranging, we get:

5xy - 7y = 5x - 12

5x(y-1) = 7y - 12

x = (7y-12)/(5y-7)

5. w/8 + 9/x = 2

Multiplying both sides by 8x, we get:

wx + 72 = 16x

Rearranging, we get:

wx - 16x = -72

x(w-16) = -72

x = -72/(w-16)

Peter had a sum of money. He gave his wife $1400 and spent $400 on a TV set. Then he gave 2/5 of the remaining money to his 3 children. Each child received 1/12 of the money, how much did each child receive?

Answers

Peter had no money left to give to his children and each child received $0.

Let's start by finding the amount of money Peter had initially:

Initial money = Money is given to wife + Money spent on TV + Remaining money

Initial money = $1400 + $400 + Remaining money

Initial money = $1800 + Remaining money

Next, we need to find the amount of money Peter had left after giving $1400 to his wife and spending $400 on a TV set:

Remaining money = Initial money - Money is given to wife - Money spent on TV

Remaining money = ($1800 + Remaining money) - $1400 - $400

Remaining money = $1800 + Remaining money - $1800

Remaining money = $0

This means that Peter spent all his money on his wife and the TV set, so he had no money left to give to his children.

Therefore, each child received $0.

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Find the real zeros of the polynomial function

f
(
x
)
=
x
8
+
6
x
7
+
7
x
6
.

Answers

Answer:

Step-by-step explanation:

f(x) = x^8 + 6x^7 + 7x^6
     = x^6 ( x^2 + 6x + 7)
     = x^6 (x =  
[tex]\frac{-6 +- \sqrt{36 - 28} }{2}[/tex] )

     = x^6 (x =  -3 +- [tex]\sqrt{2}[/tex] )    =   0

     =  x = 0    or         x = -3 +- [tex]\sqrt{2}[/tex]

1. A weather balloon that contains 540 m' of helium springs a leak and empties in 60 seconds. Suppose that the volume of helium in the balloon as a function of time is given by V(t)=540 (1-t÷60)^3 (a) the average rate of change of volume during the 60 seconds it takes to empty. (b) the volume of the balloon after 40 seconds. (c) the instantaneous rate of change of the volume at 40 seconds. ​

Answers

Answer:

(a) Average rate of change of volume during the 60 seconds it takes to empty: -9 m^3/s

(b) Volume of the balloon after 40 seconds: 270 m^3

(c) Instantaneous rate of change of volume at 40 seconds: -67.5 m^3/s

Step-by-step explanation:

(a) The average rate of change of volume during the 60 seconds it takes to empty can be calculated by finding the change in volume over the change in time:

Average rate of change = (V(60) - V(0)) / (60 - 0)

where V(60) is the volume of the balloon at 60 seconds and V(0) is the volume at 0 seconds. Substituting these values into the equation V(t) = 540(1 - t/60)^3, we get:

V(60) = 0

V(0) = 540

So, the average rate of change of volume is:

Average rate of change = (0 - 540) / (60 - 0) = -9 m^3/s

(b) The volume of the balloon after 40 seconds can be found by substituting t = 40 into the equation V(t) = 540(1 - t/60)^3:

V(40) = 540(1 - 40/60)^3 = 270 m^3

Therefore, the volume of the balloon after 40 seconds is 270 m^3.

(c) The instantaneous rate of change of volume at 40 seconds can be found by taking the derivative of the volume function with respect to time:

dV/dt = -540(3/60)(1 - t/60)^2

Substituting t = 40 into this equation, we get:

dV/dt | t=40 = -540(3/60)(1 - 40/60)^2 = -67.5 m^3/s

Therefore, the instantaneous rate of change of volume at 40 seconds is -67.5 m^3/s.

Which one is a rectangular pyramid

Answers

Answer:

The third one is rectangular pyramid.

Step-by-step explanation:

The third one is rectangular pyramid because it has a rectangle on the bottom.

What is the product of - 3/8 and - 4/12?

Answers

Answer:the product of - 3/8 and - 4/12 is 0.125.

-3/8 x -4/12 = 12/96 = 1/8
-3/8 x -1/3 = 3/24 = 1/8
1/8 :)

Nate is a supply-sider economist. As such, Nate predicts that the deregulation of industries would result in __________.

Answers

Nate is a supply-sider economist. As such, Nate predicts that the deregulation of industries would result in increased economic growth, efficiency, and productivity.

What is supply-side economics?

Supply-side economics is an economic theory that focuses on policies aimed at stimulating economic growth and productivity by focusing on the supply side of the economy.

It emphasizes the importance of factors such as tax cuts, deregulation, and incentives for businesses and individuals to promote investment, production, and innovation.

Supply-side economists believe that by reducing barriers and costs for businesses, such as lowering taxes and reducing regulations, there will be increased incentives for economic activity, leading to higher output, job creation, and overall economic prosperity.

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I need help with this please help me

Answers

The measures of the inscribed angle and the angle at the center theorem indicates;

m[tex]\widehat{JML}[/tex] = 176°m∠ABC = 17°m∠WXY = 59°m[tex]\widehat{RS}[/tex] = 105°m[tex]\widehat{FE}[/tex] = 54°m∠GIJ = m∠GHJ = 73°m∠A = 79°, m∠B = 112°m∠Q = 89°, m∠R = 123°, m∠S = 91°x = 24x = 2x = 23x = 11

What is the angle at the center theorem?

The angle at the center theorem states that the angle an arc subtends at the center of a circle is twice the angle that the arc subtends at the circumference of the circle.

The inscribed angles in the circle and the angle at the center of a circle theorem indicates that we get;

1. The angle ∠JKL indicates that the arc m[tex]\widehat{JML}[/tex] = 2 × 88 = 176°

2. m∠ABC = 34°/2 = 17°

3. Arc [tex]\widehat{WY}[/tex] = 360° - (156° + 86°) = 118°

∠WXY = 118°/2 = 59°

4. m[tex]\widehat{TR}[/tex] = 2 × 42° = 84°

m[tex]\widehat{RS}[/tex] = 360° - (84° + 171°) = 105°

5. ∠DFE = 90°

∠FDE = 90° - 63° = 27°

m[tex]\widehat{FE}[/tex] = 2 × 27° = 54°

6. ∠GHJ = (360 - (68 + 31 + 115))/2 = 73°

m∠GIJ = m∠GHJ = 73°

7. m∠A = 180° - 101° = 79°

m∠B = 180° - 68° = 112°

8. m∠Q = (137 + 41)/2 = 89

m∠Q = 89°

m∠R = 180° - 57° = 123°

m∠S = 180° - 89° = 91°

9. 6·x - 10 = 2 × 67° = 134°

x = (134 + 10)/6 = 24

x = 24

10. 7·x + 9 = 46°/2 = 23°

x = (23 - 9)/7 = 2

x = 2

11. 5·x + 2 = (360 - 87 - 39)/2 = 117

5·x + 2 = 117

5·x = 117 - 2 = 115

x = 115/5 = 23

x = 23

12. 17·x - 20 = (360 - 75 - (2 × 59)) = 167

17·x - 20 = 167

17·x = 167 + 20 = 187

x = 187/17 = 11

x = 11

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Jack's earning for last year were $345,000 and he got $2000 in interest. If he deposited $5000 to a tax-deferred plan, calculate his Gross Income, his Adjusted Gross income and his Taxable income. (He is filing as a single)

Answers

Jack's Gross Income would be the sum of his earnings and interest, which is $345,000 + $2,000 = $347,000.
His Adjusted Gross Income (AGI) would be calculated by subtracting his contribution to the tax-deferred plan from his Gross Income. Therefore, his AGI would be $347,000 - $5,000 = $342,000.
Finally, Jack's Taxable Income would be calculated by subtracting the standard deduction for a single filer ($12,400 in 2020) from his AGI. Therefore, his Taxable Income would be $342,000 - $12,400 = $329,600.
It's important to note that there may be other deductions or credits that could further reduce Jack's taxable income and ultimately lower his tax liability.

the answer is 9.6 but i don’t know how to solve it

Answers

Plot twist:

The answer is actually is 16

Step-by-step explanation:

15/10 = 1.5)       24/1.5 = 16

The answer is 16

If leg a is the missing side, then transform the equation to the form where a is on one side and take a square root: a = √(c² - b²)

If leg b is unknown, then: b = √(c² - a²)

For hypotenuse c missing, the formula is: c = √(a² + b²)

The SOLVE Process_ The Lamp Post Shadow. The Task: At a certain time of day, the length of the shadow of a 5-foot-tall lamp post was 8 feet. Part A. What is the angle of elevation from the top of the shadow of the lamppost to the top of the lamppost? Provide evidence, including a drawing, to support your answer. Part B What will be the length, to the nearest foot, from the top of the lamppost to the top of its shadow at a time of day when the angle of elevation is half of the current angle of elevation? Provide evidence, including a drawing, to support your answer.​

Answers

The correct answer is : Part A: The angle of elevation from the top of the shadow to the top of the lamppost is 0 degrees.

Part B: The length from the top of the lamppost to the top of its shadow cannot be determined without knowing the value of [tex]\frac{\theta}{2}[/tex], the current angle of elevation.

Part A: To determine the angle of elevation from the top of the shadow to the top of the lamppost, we can use trigonometry. Let's denote the angle of elevation as θ.

In a right triangle, the tangent of an angle is equal to the ratio of the length of the opposite side to the length of the adjacent side. In this case, the opposite side is the height of the lamppost (5 feet), and the adjacent side is the length of the shadow (8 feet).

Using the tangent function:

[tex]\(\tan(\theta) = \frac{\text{opposite}}{\text{adjacent}} = \frac{5}{8}\)[/tex]

To find θ, we can take the inverse tangent (arctan) of both sides:

[tex]\(\theta = \arctan\left(\frac{5}{8}\right)\)[/tex]

The value of θ can be calculated using a scientific calculator or by referencing trigonometric tables.

          |

          |\

          | \

          |  \

          |   \

          |    \

          |     \

-----------+------\

      Lamp Post    \

          |         \

          | Shadow    \

          |____________\

Part B: To find the length from the top of the lamppost to the top of its shadow when the angle of elevation is half of the current angle (θ/2), we can use trigonometry again.

Let's denote the new length of the shadow as x. We want to find x when the angle of elevation is θ/2.

Using the tangent function again:

[tex]\(\tan\left(\frac{\theta}{2}\right) = \frac{\text{opposite}}{\text{adjacent}} = \frac{5}{x}\)[/tex]

Rearranging the equation to solve for x:

[tex]\(x = \frac{5}{\tan\left(\frac{\theta}{2}\right)}\)[/tex]

Substituting the value of θ from Part A:

[tex]\(x = \frac{5}{\tan\left(\frac{\arctan\left(\frac{5}{8}\right)}{2}\right)}\)[/tex]

Evaluating the expression on the right-hand side will give us the approximate length from the top of the lamppost to the top of its shadow at half the angle of elevation.

      Lamp Post

          |

          |\

          | \

          |  \

          |   \

          |    \

          |     \

          |______\

          |  x   \

          |________\

          | Shadow

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what is the domain and range to y=|x+4|

Answers

Answer:

x ∈ (- ∞, + ∞) and y ∈ [0, + ∞)

--------------------------

Given is the absolute value function.

It has no domain restriction but the range is not negative.

It can be shown as:

Domain: x ∈ (- ∞, + ∞)Range: y ∈ [0, + ∞)

Demand for a tie-dyed shirt is given by the formula
p = 5 + 100 / √q
where p is the price in dollars you can charge to sell q shirts per month. If you currently sell shirts for $10 each and you raise the price by $1 each month, how fast will the demand drop?

Answers

The demand will drop by 741 T-shirts per dollar increase in price.

How fast will the demand drop?

We will use derivative of p formula with respect to q to find how fast the demand will drop [tex]dp/dq = -50/\sqrt{q^3}[/tex]

At the initial price of $10, the corresponding demand is:

p = 5 + 100/√q = 10

Solving for q, we get:

q = 10000/9

Now, we will find rate of change of demand as the price increases by differentiating the demand formula with respect to p:

[tex]\frac{dq}{dp} = -1/\frac{dp}{dq}[/tex]

At p = 10, we have:

dq/dp = -1/(-50/√(10000/9)^3)

dq/dp = -1/(-0.00135)

dq/dp = 740.740740741

dq/dp = 741.

Full question:

Demand for your tie-dyed T-shirts is given by the formula p = 5+ 100/ √ q  where p is the price in dollars you can charge to sell q T-shirts per month. If you currently sell T-shirts for $10 each and you raise price by $1 each month, how fast will the demand drop?

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What is the value of x in this figure?
Enter your answer in the box.
X =

Answers

Answer:

48

Step-by-step explanation:

When looking at this you know that all the angle are a full 360. Knowing this you see that both side are the same. So that means they both are 48.

7 Here is a six-sided shape.
X +9
x + 2
x+6
2x-4
All the measurements are in centimetres. All the corners are right angles.
The perimeter of the shape is 94 cm.
Work out the value of x.
You must show your working.

Answers

Answer:

To find the value of x, we need to add up all the sides of the shape and set them equal to the perimeter:

x + 9 + x + 2 + x + 6 + 2x - 4 = 94

Combining like terms, we get:

5x + 13 = 94

Subtracting 13 from both sides, we get:

5x = 81

Dividing both sides by 5, we get:

x = 16.2

Therefore, the value of x is 16.2 cm.

Step-by-step explanation:

The given figure is a right triangular prism.
In the prism:
• DF = 22 in.
• EG = 11 in.
• Volume of the prism = 1936 cubic in.
What is the length of AD?'
Use the given information to complete the worksheet.

Thank you!

Answers

The length of side AD is,

⇒ AD = 16

We have to given that;

The given figure is a right triangular prism.

In the prism:

• DF = 22 in.

• EG = 11 in.

• Volume of the prism = 1936 cubic in.

Since, Volume of right triangular prism is,

V = 1/2 (bh) x L

Substitute all the values we get;

V = 1/2 (22 × 11) × AD

1936 = 121 × AD

AD = 16

Thus, The length of side AD is, 16

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You spin the spinner once. 5,3,4 What is P(even)? Write your answer as a fraction or whole number.

Answers

5+3+4= 12
4 is the only even number
So, the probability of getting an even number is 4/12
Also 2/6
Also 1/3

a. NewBank started its first day of operations with $155 million in capital. A total of $92 million in checkable deposits is received. The bank makes a $28 million commercial loan and lends another $23 million in mortgage loans. If required reserves are 5.4%, what does the bank balance sheet look like?
b. Suppose NewBank decides to invest $273 million in 30-day T-bills. The T-bills are currently trading at $4,981 (including commissions) for a $4,940 face value instrument. How many T-bills do they purchase? What does the balance sheet look like?

Answers

The balance sheet attached shows the Total Assets to be $55.968M  and Total Liabilities and Capital to be $252M respectively.

Understanding Balance Sheet

1. Assets:

  a. Cash in Reserves:

The required reserves are 5.4% of checkable deposits.

Therefore, the required reserves amount to 5.4% of $92 million, which is:

(0.054 * $92 million) = $4.968 million.

This amount is considered a liability for the bank, but it is held as an asset in the form of cash reserves.

  b. Loans: The bank made a $28 million commercial loan and a $23 million mortgage loan. Therefore, the total loans amount to:

total loan =  $28 million + $23 million

                 = $51 million.

2. Liabilities:

  a. Checkable Deposits:

The bank received $92 million in checkable deposits.

  b. Required Reserves:

As mentioned above, the required reserves amount to $4.968 million.

3. Capital:

  The bank started with $155 million in capital.

Based on the above information, the bank's balance sheet would look as attached.

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Andrea conducts a science experiment and observes that the height of a plant depends on the amount of sunlight it receives. The plant’s height is 37 centimeters, and it grows at a rate of 0.004 centimeter per hour of sunlight. If the number of hours of sunlight is represented by the variable s, which function can represent the height of the plant?

Answers

The corrected function that represent the height of the plant is h(s) = 0.004s + 37.

How is the Function derived?

Using the provided growth rate, the plant's height, h, can be described as a function of the number of hours of sunshine, s:

h(s) = 0.004s + 37

This function indicates that the plant's height increases by 0.004 millimeters every hour of sunlight, starting at a height of 37 cm.

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NO LINKS!! URGENT HELP PLEASE!!!

Determine if the two triangles are congruent. If they are, state how you know.
#5 and 6

Answers

Answer:

5. AAS (Angle-Angle-Side) axiom

6. ASA (Angle-Side-Angle) axiom

Step-by-step explanation:

Note:

There are four basic conditions under which two triangles are congruent. These are:

SSS (Side-Side-Side): If all three pairs of corresponding sides of two triangles are equal, then the triangles are congruent.SAS (Side-Angle-Side): If two pairs of corresponding sides of two triangles are equal, and the angles between those sides are also equal, then the triangles are congruent.ASA (Angle-Side-Angle): If two pairs of corresponding angles of two triangles are equal, and the sides between those angles are also equal, then the triangles are congruent.AAS (Angle-Angle-Side): If two pairs of corresponding angles of two triangles are equal, and the side that includes one of those angles is also equal, then the triangles are congruent.

One of the conditions should be needed to fulfill to determine whether the two triangles are congruent.

Over here:

5.

In ΔABC and ΔBCD

∡BAC= ∡BDC Given Angle

∡BCA=∡CBD Given Angle

BC=BC Same side Side
It fulfills the condition of the AAS (Angle-Angle-Side) axiom.

ΔABC ≅  ΔBCD by AAS (Angle-Angle-Side) axiom.

6.

In ΔVOL and ΔVOE

∡LOV= ∡EOV Given Angle

VO=VO Same side Side

∡LVO=∡OVE Given Angle
It fulfills the condition of the ASA (Angle-Side-Angle)axiom.

ΔVOL≅ ΔVOE by the ASA (Angle-Side-Angle) axiom.

You and another person are sunbathing on the beach near a lifeguard station. The other person chooses a spot that is the same distance from the shoreline but 30 feet closer to the station than you. The angles of elevation from you and the other person to the top of the lifeguard station are 26° and 51°, respectively. Estimate the height of the lifeguard station to the nearest tenth of a foot.

Answers

Let's label the points: A for your position, B for the other person's position, C for the shoreline point, and D for the top of the lifeguard station. We have two right triangles: ΔACD and ΔBCD.

We're given:
- Angle CAD = 26°
- Angle CBD = 51°
- Distance BC = 30 feet

Let's find the distance CD using the tangent function:

tan(51°) = height / BC
height = tan(51°) * 30

Now, let's find the distance AC using the tangent function:

tan(26°) = height / AC
height = tan(26°) * AC

Since the height of the lifeguard station is the same in both equations, we can equate them:

tan(51°) * 30 = tan(26°) * AC

Now, solve for AC:

AC = (tan(51°) * 30) / tan(26°)

Now, we can find the height of the lifeguard station using either triangle:

height = tan(26°) * AC
height ≈ 15.5 feet

So, the height of the lifeguard station is approximately 15.5 feet to the nearest tenth of a foot.

pls help multiple choice

Answers

Answer:

256r^6/t^9

Step-by-step explanation:

start by dividing or simplifying the numbers on the fraction.

4096/16 = 256

Now you multiply the powers on top with the power outside the parenthesis. So (r^-2t^3)^-3

so you now have r^6 t^-9

your equation looks like 256 r^6 t^-9/r^0

But you can't have negative numbers for your powers so we are going to add/subtract with the bottom of the fraction. There are no t's to add/subtract so the t's move to the bottom and become positive. the r has a 0 power so it goes away.

Your equation is now. 256r^6/t^9

Hope that made sense. Good luck!

Is the highlighted answers correct?

Answers

In the short run, the firms in a competitive industry will earn positive profits because, the market price is higher than the minimum of the average cost curve. The Option A is correct

Why do firms earn positive profits in the short run?

When the market price is between P4 and P6, firms in a competitive industry are able to earn positive profits in the short run because the price is above their average variable cost (AVC) but below their average total cost (ATC).

This means that firms are covering their variable costs and also making a contribution towards their fixed costs. As a result, they are earning positive profits. But, in the long run the firms will enter the industry and increase supply causing market price to decrease towards P4 where firms earn zero economic profits in the long run.

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Why do investors invest in stocks of different companies?
Investors invest in stocks of different companies to earn
and to make a profit when they sell the stocks at a higher price.

Answers

In the current market, investors must take a number of factors and problems into account. wide-ranging financial market categories, such as equities and bonds.

We have,

An investor is someone or anything who makes investments in other people or things with the intention of profiting from them in the future. Everyone who makes a financial commitment to something qualified as an investor by definition.

We have,

A individual or a company that utilizes its own funds or funds borrowed from other people with the goal of creating a profit is an investor. Investors might include individuals who purchase stocks online from the comfort of their own home or multibillion dollar funds that invest around the globe.

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complete question:

How are an investor today and an

investor of the 1920s similar

concerning investments in the

stock market?

They both have the

same number of

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Natalie is admiring a statue in Campbell Park from 8 meters away. If the distance between the top of the statue to Natalie's head is 10 meters, how much taller is the statue than Natalie?

Answers

Natalie is 2 meters taller than the statue.

To solve this problem

Calculating the distance in height between Natalie's head and the statue's peak is necessary.

According to the information provided, Natalie is located 8 meters from the statue, and Natalie's head is 10 meters from the top of the monument.

With the aid of the comparable triangles idea, we can establish the ratio shown below:

(height of statue) / (distance to statue) = (height difference) / (distance to Natalie's head)

Let's denote the height of the statue as "H" and the height difference as "D." The proportion can be written as:

H / 8 = D / 10

To find the height difference (D), we can rearrange the equation:

D = (H / 8) * 10

Given that the distance between the top of the statue and Natalie's head is 10 meters, we can substitute this value into the equation:

10 = (H / 8) * 10

Dividing both sides by 10:

1 = H / 8

Multiplying both sides by 8:

H = 8

Therefore, the height of the statue is 8 meters.

We deduct Natalie's height (10 meters) from the statue's (8 meters) height to find the height gap between the two:

Height difference = Statue's height - Natalie's height

= 8 - 10

= -2

The negative value indicates that Natalie's height is 2 meters taller than the statue.

Therefore, Natalie is 2 meters taller than the statue.

Learn more about triangles idea here : brainly.com/question/30104125

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What is the total surface area of this square pyramid?

___cm sq

Answers

Answer:

175 cm²

--------------------

Total surface area is the sum of areas of a square and four triangles.

S = 7² + 4(1/2)(7*9)S = 49 + 126S = 175

The total surface area of the square pyramid with a base side length of 7cm and slant height of 9 cm is 175 cm².

How to determine the total surface area of a square pyramid?

A sqaure pyramid is a three-dimentional object with a sqaure shaped base and triangular shaped faces that correspond to each side of the base.

The total surface area of sqaure pyramid can be expressed as;

SA = a² + ( 2 × a × l )

Where a is the side base length and l is the slant height of the pyramid.

From the image:

Side base length a = 7 cm

Slant height l = 9 cm

Surface area SA = ?

Plug these values into the above formula:

SA = a² + ( 2 × a × l )

SA = 7² + ( 2 × 7 × 9 )

SA = 49 + ( 126 )

SA = 175 cm²

Therefore, the total surface area is 175 cm².

Learn about volume of pyramids here: brainly.com/question/21308574

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Natalie borrowed money from her parents to pay for a trip.

​Natalie will ​pay her parents in equal amounts every week until she pays back the ​entire amount she borrowed.

The table below shows the amount of ​money Natalie still owes her parents at the end of every two weeks for ​the first eight weeks.

Number of Weeks Natalie Has Paid, Amount Natalie Still Owes,
0 $180.
2 $162.
4 $144.
6 $126.
8 $108.

How much does Natalie pay her parents each week per week, Write a function that shows the relationship between the ​amount Natalie still owes, and the number of weeks she ​has paid,






Answers

Answer:

The answer is as follows

Step-by-step explanation:

Natalie borrowed $180 from her parents. Over the course of 8 weeks, she paid back equal amounts every 2 weeks. We can find the amount she pays each week by finding the difference in the amount she owes between two consecutive weeks and dividing by 2.

For example, between week 0 and week 2, she paid back $180 - $162 = $18. Dividing by 2, we get $9 per week. Similarly, between week 2 and week 4, she paid back $162 - $144 = $18, so she pays $9 per week. We can do this for all the consecutive weeks to find the average amount she pays per week:

- Between week 0 and week 2: $9 per week

- Between week 2 and week 4: $9 per week

- Between week 4 and week 6: $9 per week

- Between week 6 and week 8: $9 per week

So Natalie pays her parents $9 per week.

To write a function that shows the relationship between the amount Natalie still owes and the number of weeks she has paid, we can use the formula:

Amount owed = $180 - $9 * (number of weeks paid)

or

Amount owed = $180 - $9x

where x is the number of weeks paid.

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