I need someone to answer this question

A borrower consistently making late payments, keeping a high balance on credit cards, and applying for many different credit cards can have a negative impact on their credit score. Therefore, the correct answer is A) I, III, IV.

On the other hand, having a long credit history with a specific card (II) can have a positive impact on the credit score, while it is important to keep in mind that this is just one factor among many that can affect a credit score.

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The word phrase that describes the expression 10 - 2x is "ten decreased by twice a number x" or "twice the number x subtracted from ten".

Given that

10 - 2x

This expression involves a variable x and a constant 10, and it represents a linear equation in slope-intercept form, where the coefficient of x is -2 and the y-intercept is 10.

The expression can be used to represent various real-life situations, such as calculating the cost of a product that is discounted by a certain percentage or determining the remaining amount of money after deducting some expenses.

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Using equations, we can find the value of MP to be = 29 units.

Equations are statements in mathematics containing the equals (=) sign flanked on either side by two algebraic expressions. The relationship between the expressions printed on the left and right sides is shown to be equal in this way.

Here in the question,

MP = MN + NP

MP = 5y + 9

MN = 17

NP = 3y

So, forming the equation:

5y + 9 = 17 + 3y

⇒ 5y - 3y = 17 - 9

⇒ 2y = 8

⇒ y = 4.

MP = 5y + 9

= 5 × 4 + 9

= 20 + 9

= 29 units.

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Answer:

B. y = x + 2 and y = -x - 4 i hope that is the answer

Answer: B/7

Step-by-step explanation:

Answer:

a) f(1) = 3

b) f(-1) = -0.25

c) x = 0, 3

d) x = -0.75

e) domain   [-2, 4]

    range   [-1, 3]

Step-by-step explanation:

In this graph, f(x) is represented by the y-axis.

a) We can see that f(1) (the y-value when x = 1) is 3.

b) Looking at the graph, we can estimate f(-1) as about -0.25.

c) We need to find the x-values when the y-axis is at 1. We can see that there are two points at x = 0, 3.

d) Looking at the graph, we can estimate that f(x) = 0 around when x = -0.75.

e) The domain of a function is its set of x-values. We can see that f(x) spans from x = -2 to x = 4. That range in interval notation is: [-2, 4]

The range of a function is its set of y-values. We can see that f(x) spans from y = -1 to y = 3. That range in interval notation is: [-1, 3].

Answer: The volume of the trunk is 1355 inches cubed.

Step-by-step explanation:

The volume of a rectangular prism is base x width x height. In the problem, the trunk is a rectangular prism, so its volume is [tex]12 \text{ in} \times 4 \text{ in} \times 28 \text{ in} = 1355 \text{ in}^3.[/tex]

Answer: The measure of the supplementary angle is 79.4 degrees.

Step-by-step explanation:

The definition of supplementary angles are angles that sum up to 180 degrees.

Hence, the measure of the supplementary angle of 100.6 degrees is 180-100.6=79.4 degrees.

The probability distribution for x is:

x P(x)

0 0.214

1 0.571

2 0.214

Since there are 8 cameras in the box, the total number of ways to choose 2 cameras from the box is given by the combination formula:

C(8,2) = 8!/(2!×(8-2)!) = 28

So there are 28 possible ways to choose a sample of 2 cameras.

Now, let's calculate the probability of each possible value of x:

When x = 0, both cameras in the sample are non-defective. The number of ways to choose 2 non-defective cameras from the 4 non-defective cameras in the box is given by the combination formula:

C(4,2) = 4!/(2!×(4-2)!) = 6

So the probability of x = 0 is:

P(x=0) = (number of ways to choose 2 non-defective cameras)/(total number of ways to choose 2 cameras)

= 6/28

= 0.214

When x = 1, one camera in the sample is defective and the other is non-defective. The number of ways to choose 1 defective camera from the 4 defective cameras in the box and 1 non-defective camera from the 4 non-defective cameras in the box is given by the product of the corresponding combinations:

C(4,1) × C(4,1) = 4×4 = 16

So the probability of x = 1 is:

P(x=1) = (number of ways to choose 1 defective camera and 1 non-defective camera)/(total number of ways to choose 2 cameras)

= 16/28

= 0.571

When x = 2, both cameras in the sample are defective. The number of ways to choose 2 defective cameras from the 4 defective cameras in the box is given by the combination formula:

C(4,2) = 4!/(2!×(4-2)!) = 6

So the probability of x = 2 is:

P(x=2) = (number of ways to choose 2 defective cameras)/(total number of ways to choose 2 cameras)

= 6/28

= 0.214

Therefore, the probability distribution for x is:

x P(x)

0 0.214

1 0.571

2 0.214

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Using compound interest, we can find that the principal investment required to get a total amount of $100,000.00 from compound interest at a rate of 5.67% per year compounded 1 time per year over 40 years is $11,013.66.

Interest that is accrued on both principal and previous interest is known as compound interest. As a result, it is often referred to as "interest over the interest". Here, the principal is increased by the interest that has already accrued, and the resulting sum serves as the new principal for the subsequent period. i.e., compound interest is equal to interest on the principal plus interest on interest already paid.

First, convert R as a percent to r as a decimal.

r = R/100

r = 5.67/100

r = 0.0567 per year,

Then, solve the equation for P:

P = A / [tex](1 + r/n)^{nt}[/tex]

P = 100,000.00 / [tex](1 + 0.0567/1)^{40}[/tex]

P = 100,000.00 / [tex](1 + 0.0567) ^{40}[/tex]

P = $11,013.66

The principal investment required to get a total amount of $100,000.00 from compound interest at a rate of 5.67% per year compounded 1 time per year over 40 years is $11,013.66.

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The answer of the given question based on the rectangular pyramid is ,  the height of the pyramid is 24 units.

Volume is the amount of space occupied by an object or a substance. It is a three-dimensional measurement that is expressed in units like cubic meters, cubic centimeters, liters, or gallons.

The volume of  rectangular pyramid is given by formula:

V = (1/3) * B * h

where V is the volume, B is the area of the rectangular base, and h is the height of the pyramid.

In this problem, we are given that the volume of the pyramid is 1824 units^3, and the length and width of the rectangular base are 12 units and 19 units, respectively. We can use this information to find the area of the rectangular base:

B = length * width = 12 * 19 = 228 units²

Substituting this value and the formula for the volume into the equation above, we get:

1824 = (1/3) * 228 * h

Multiplying both sides by 3, we get:

3 * 1824 = 228 * h

Simplifying, we get:

5472 = 228 * h

Dividing both sides by 228, we get:

h = 5472 / 228

Simplifying, we get:

h = 24

Therefore, the height of the pyramid is 24 units.

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Answer:

I the percentage of the data items in a normal distribution that lie between z=-1.5 and z=-0.5 is 19.15%.

I hope that is correct for you!

By answering the presented question, we may conclude that As a result, slope the correct answer is y = (4/5)x + 23/5.

The slope of a line indicates how steep it is. The term "gradient overflow" refers to a mathematical equation for the gradient (the change in y divided by the change in x). The slope is defined as the ratio of the vertical change (rise) between two places to the horizontal change (run). The slope-intercept form of an equation is used to express a straight line's equation, which is written as y = mx + b. The y-intercept is found where the slope of the line is m, b is b, and (0, b). For example, the slope and y-intercept of the equation y = 3x - 7 (0, 7)

To determine the equation of the line perpendicular to the line 5x + 4y = 9, travel via the point (-2, 3).

5x + 4y = 9 4y = (-5/4)x + 9/4

As a result, the slope of the supplied line is -5/4.

4/5 is the negative counterpart of -5/4.

As a result, the new line's slope will be 4/5.

y - y1 = m(x - x1), where (x1, y1) is the provided point and m is the newly discovered slope.

y - 3 = (4/5)(x + 2)

y = (4/5)x + (8/5) + 3

y = (4/5)x + 23/5

Hence the equation of the perpendicular to the line 5x + 4y = 9 line going through the point (-2, 3) is y = (4/5)x + 23/5.

As a result, the correct answer is y = (4/5)x + 23/5.

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The recipe for half of a strawberry blueberry smoothie would be:

1 part strawberry

2 parts blueberry.

To make half of a strawberry blueberry smoothie using recipe 2:4, you need to divide both ingredients by 2.

Math operations include division as one of its types. This technique involves splitting the phrases or numbers into the same amount of components.

2/2 = 1 part strawberry

4/2 = 2 parts blueberry

So the recipe for half of a strawberry blueberry smoothie would be:

1 part strawberry

2 parts blueberry.

Therefore, as per the order, the recipe for half of a strawberry blueberry smoothie would be 1 part strawberry and 2 parts blueberry.

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The diameter of the circle is 8, because the diameter is twice the radius. The circumference of the circle is 25.1327, because the circumference is calculated using the formula C = 2πr, where r is the radius and π is approximately equal to 3.14.

The required, equivalent fraction for two-thirds is four-sixths, which can be simplified to two-thirds.

If two-thirds of a jar of peanut butter has been used, then one-third is remaining.

An equivalent fraction for one-third is two-sixths, which simplifies it to one-third.

Therefore, an equivalent fraction for two-thirds is four-sixths, which can be simplified to two-thirds.

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Answer:

>

Step-by-step explanation:

This is because when we look at the numbers the may look equal at first glance but when we evaluate it we see that the denominator of 3/4 is bigger than the denominator of 2/3 so they correct answer would be

3/4>2/3

HOPE THIS HELPS

PPLLSS GIVE BRAINLIST AND HAVE A NICE DAY

Answer:

y = -21

Step-by-step explanation: y=mx+c  

Answer:

Slope 0 and y-intercept of -21 in intercept from is  y= 0x -21

Step-by-step explanation:

If you follow the guide of how to convert it into a intercept form, you will conclude that a slope of 0 and y-intercept of -21 in intercept from is y= 0x -21.

Answer:

2/3

Have a wonderful day!!!

Answer:  The formula in cell C8 that divides the product of cells C5 through C7 by cell C4 is:

=(C5C6C7)/C4

Step-by-step explanation:

To divide the product of cells C5 through C7 by cell C4, use the formula =PRODUCT(C5:C7)/C4.

To divide the product of cells C5 through C7 by cell C4 in cell C8, you can use the formula =PRODUCT(C5:C7)/C4.

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Answer: Any cake being baked in an oven is an endothermic reaction

Step-by-step explanation: Endothermic reactions in a closed system are when heat is transferred from the external environment into the system.

Answer: around -$0.77

Step-by-step explanation:

To calculate the expected value of this lottery game, we need to find the probability of winning the game and the probability of losing the game.

Probability of winning:

There are a total of C(25, 6) possible combinations of choosing 6 numbers out of 25, where C(n, k) represents the number of combinations of choosing k items from a set of n items. The formula for combinations is:

C(n, k) = n! / (k!(n-k)!)

C(25, 6) = 25! / (6!19!) = 177100

So, there are 177,100 possible combinations. Since there's only 1 winning combination, the probability of winning is:

P(Winning) = 1 / 177,100

Probability of losing:

Since there's only 1 winning combination, the probability of losing is:

P(Losing) = 1 - P(Winning) = 1 - (1 / 177,100) = 177,099 / 177,100

Expected value:

Now, we can calculate the expected value (EV) by multiplying the probabilities of each outcome by their respective values and then summing up these products:

EV = P(Winning) * Value(Winning) + P(Losing) * Value(Losing)

EV = (1 / 177,100) * $40,000 + (177,099 / 177,100) * (-$1)

EV ≈ ($40,000 / 177,100) - ($177,099 / 177,100)

EV ≈ $0.2256 - $1

EV ≈ -$0.7744

The expected value of this lottery game is approximately -$0.7744. This means that, on average, a player would lose about 77.44 cents per game.

Answer:

111

Step-by-step explanation:

we can get by finding the difference of 180 degree minus 69 degree

x+69 degree = 180 degree

x= 180 degree-69 degree

x=111 degree

Answer:

Only one choice is True: the graph is a parabola.

Step-by-step explanation:

f(x) = x^2 - 5x + 12

f(-10) = (-10)^2 - 5(-10) + 12

= 100 + 50 + 12

= 162 so f(-10) = 82 is FALSE.

The graph is a parabola:

TRUE

The graph opens up ( as coefficient of x^2 is positive.  FALSE

Plug in (20, -8):

(-8) = 20^2 - 5(20) + 12

= 400 - 100 + 12 = 312 FALSE.

The graph contains (0,0) : FALSE

( as (0)^2 - 5(0) + 12 = 12..

The equation with the given coordinate points is y=-3x-1.

The given coordinate points are (0, -1) and (1, -4).

Here, slope (m) = (-4-(-1))/(1-0)

= (-4+1)/1

= -3

Substitute m=-3 and (x, y)=(0, -1) in y=mx+c, we get

-1=-3(0)+c

c=-1

Substitute m=-3 and c=-1 in y=mx+c, we get

y=-3x-1

So, the equation is y-3x-1

Therefore, the equation with the given coordinate points is y=-3x-1.

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There should be three conditions that a sampling distribution as approximately Normal:

              random condition

           10% condition

           large counts condition

What is sample?

A sample is a smaller set of data which an observer chooses or selects from a larger population using a pre-defined selection method. These data are known as sample points, sampling units, or observations.

To treat the sampling distribution as approximately normal there should be three rules. The list is given below.

1.Randomization Condition:  The sample should be a simple random sample of the population.

2.10% Condition: If sampling has not been made with replacement, then the sample size, n, must be no larger than 10% of the population.

3.Success or Failure Condition: The sample size has to be big enough so that both np and nq are at least 10.

Hence, there should be three conditions:

              random condition

           10% condition

           large counts condition.

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The average rate of change of the function over the interval is 4

From the question, we have the following parameters that can be used in our computation:

y = 4x + 1

The interval is given as

[-1, 1)

The function is a linear function

This means that it has a constant average rate of change

From y = 4x + 1, we have

Rate = 4

Hence, the rate is 4

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The decimal equivalent of this is roughly 0.5556 as the probability of P(less than 6) is equal to the ratio of favourable outcomes .

The number of favourable outcomes is divided by the entire number of potential outcomes to determine probability. For instance, if we flip a fair coin, the outcomes are heads or tails, and both are equally likely. As a result, the odds of receiving heads are 1/2 or 0.5, and also the odds of getting tails are also 1/2 or 0.5. In order to create projections and wise decisions, probability is widely employed in statistics, maths, science, and daily life. It is used to model complex things, test theories, and analyse data. In attempting to assess dangers and make choices based on unpredictability, it is also utilised in industries like insurance, banking, and gambling.

given

As the spinner has the numbers 1 through 9, there are nine equally likely outcomes.

There are five of these nine outcomes—1, 2, 3, 4, and 5—that are less than six.

As a result, the probability of P(less than 6) is equal to the ratio of favourable outcomes to all other possible outcomes:

P (below 6) = 5/9

The decimal equivalent of this is roughly 0.5556 as the probability of P(less than 6) is equal to the ratio of favourable outcomes .

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The given passage is a proof that a certain set H is a subgroup of a group X.

The given passage is a proof that a certain set H is a subgroup of a group X. It first defines H as the set of all products of elements of X and inverses of elements of X.

Then, it shows that H satisfies the three conditions necessary for it to be considered a subgroup: H contains the identity element I, it is closed under products (i.e., if h and k are in H, then hk is also in H), and it is closed under inverses (i.e., if h is in H, then h^-1 is also in H).

Finally, it concludes that since H contains all elements of X and is closed under products and inverses, it must be the smallest subgroup of X that contains X itself. Therefore, H is a subgroup of X.

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The area of a sector from the given circle is 75.36 square units.

Given that, the central angle of a sector is 60° and the area of a circle is 144π.

We know that, area of a circle is πr².

πr²=144π

r²=144

r=12 units

The formula to find the area of a sector is θ/360° ×πr²

= 60°/360° ×πr²

= 1/6 ×3.14×12²

= 75.36 square units

Therefore, the area of a sector from the given circle is 75.36 square units.

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