The vertices of ABC are A(3,-4), B(-4,-2), and C(1,1). For the translation below, give the vertices of A’B’C
T(-5, -2 (ДАВС)
The vertices of A'B'C' are A, B, and C
(Simplify your answers. Type ordered pairs.)

Answer:

the answer is 6x-7

Step-by-step explanation:

3x-4+2-2x-5+5x

3x-7-2x+5x

3x-7-2x+5x=

6x-7

Answer: the second choice

Step-by-step explanation:

Answer:

the second part is 0.9, and 9.1

Step-by-step explanation:

thank me later

Answer:

Step-by-step explanation:

If the diameter increases by 10%,

new diameter = d+⅒ = 1.1d

also new radius = 0.55r

Height also increasesby 10%,

New height = h+⅒h = 1.1h

hence diameter of larger can =

π*(0.55)²*1.1= 1.0453

hence percentage change in volume

is 4.53% which can be rounded off to

Answer:

to sum fraction of different denominator, we have to have the same denominator so we multiply d on top and bottom i.e 2d/d^2 +3/d^2 = (2d+3)/d^2

Step-by-step explanation:

multiply top and bottom does not change the equation.

Answer:

\( \dfrac{2d + 3}{d^2} \)

Step-by-step explanation:

\( \dfrac{2}{d} + \dfrac{3}{d^2} = \)

The denominators are d and d². To add fractions, you need a common denominator. The least common denominator (LCD) of d and d² is d². The second fraction already has the LCD as a denominator. We need a denominator of d² in the first fraction. We multiply the first fraction by d/d.

\( = \dfrac{d}{d} \times \dfrac{2}{d} + \dfrac{3}{d^2} \)

\( = \dfrac{2d}{d^2} + \dfrac{3}{d^2} \)

\( = \dfrac{2d + 3}{d^2} \)

Answer:

m= -20/7

Step-by-step explanation:

5m+72=−2m+52

Add 2m to each side: 7m + 72 = 52

Subtract 72 from each side: 7m = -20

Divide each side by 7: -20/7

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The answer of the given question based on the discount is , the total cost of the dryer is $968.99, which is closest to option (d) $918.56.

A discount is  reduction in price of  product or service that is offered to customers. Discounts can be given for various reasons, like to increase sales, clear out inventory, reward loyal customers, or attract new customers. Discounts can be offered as a percentage of the original price, a fixed amount off the price, or as a bundle deal. For example, a store might offer a 20% discount on all items in the store during a holiday season to encourage customers to shop.

The total cost of the dryer can be calculated by adding the initial purchase price, the credit card fees, and the late fees.

The amount of credit card fees can be calculated by multiplying the number of payments by the fee per purchase:

12 payments x $1.25 per payment = $15

So, the total cost of the dryer including credit card fees is:

$813.99 + $15 = $828.99

To calculate the total cost including the late fees, we need to add the amount of late fees paid:

$828.99 + (4 x $35) = $968.99

Therefore, the total cost of the dryer is $968.99, which is closest to option (d) $918.56.

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The Circle Sector Area correct answer is: O n(30in)2

To calculate the area of the sector in the circle, you would typically use the formula:

Area = (θ/360) * π *\(r^2\)

where θ is the angle of the sector in degrees, π is a mathematical constant approximately equal to 3.14159, and r is the radius of the circle.

From the options you provided, the correct choice would be:

O n(30in)2

This option represents the square of the radius (30in) squared, which gives you the value of \(r^2.\)

Therefore, the Circle Sector Area correct answer is: O n(30in)2

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The general equation of a circle with the center at the point (a,b) and radius r is:

Since the coordinates of the center of this problem's circle are negative, they will be adding to the x and y variables. And the radius is sqrt(10) so when it's squared it gives 10. The equation is:

The correct answer is option C

Answer:

v=2144.66

Step-by-step explanation:

V=4/3πr^3
sub in r which is 8

V=4/3 * π * 8^3
V=4/3 * π * 512

\(\sf\huge\underline\color{pink}{༄Answer:}\)

Slope: 0

y - intercept: (0, -3)

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Answer:

Westbound = x;

Eastbourne = x-20;

So they will have the common rate: 360/2 = 180;

x+x-20 = 180

2x = 200;

x = 100;

So Eastbourne will be 100-20 = 80 miles per an hour;

The solution of given system of equations are x = -1.146 and           x = 4.833

In this question, we have been given a system of equations.

4x^ 2 -3x+6=2x^ 4 -9x^ 3 +2x

We can write it as:

y = 4x² - 3x + 6

y = 2x^4 - 9x³ + 2x

We need to find the solution of given system of equations.

Consider the following graph of given system of equations as shown below.

In graph both the equations intersect at two points (-1.146, 14.687) and (4.833, 84.945)

Point of intersection gives the solution of the equations.

x-coordinate of the intersection of graph gives the solution because function depends on x.

Therefore, the solution of given system of equations are x = -1.146 and           x = 4.833

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Answer:

A) (x-4)(x+16)

Step-by-step explanation:

\(x^2+12x-64\\=x^2-4x+16x-64\\=x(x-4)+16(x-4)\\=(x+16)(x-4)\)

Answer:

(8,-43)

(4,-22)

Step-by-step explanation:

In order for the ordered pair to be a solution of the inequality, you must be able to plug in the y-value of the ordered pair and it must be less than or equal to 0.

For example:

(4,-22)

x=4 ; y=-22

Plug y into the inequality

y≤0

-22≤0

Since the statement is true, I know that (4,-22) must be a solution to the inequality.

Another way to solve this problem is by graphing. If an ordered pair is in the shaded region, it is a solution to the inequality. Attached is a graph of both the inequality and ordered pairs plotted.

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Answer:

Step-by-step explanation:

To determine whether each ordered pair is a solution to the inequality y ≤ 0, we need to check if the y-coordinate of each pair is less than or equal to zero.

Let's check each ordered pair:

(8, -43):

The y-coordinate is -43. Since -43 is less than zero, this ordered pair is a solution to the inequality y ≤ 0.

(4, -22):

The y-coordinate is -22. Since -22 is less than zero, this ordered pair is a solution to the inequality y ≤ 0.

(-3, 25):

The y-coordinate is 25. Since 25 is greater than zero, this ordered pair is not a solution to the inequality y ≤ 0.

(-7, 45):

The y-coordinate is 45. Since 45 is greater than zero, this ordered pair is not a solution to the inequality y ≤ 0.

So, the solutions to the inequality y ≤ 0 are:

(8, -43) and (4, -22).

The intersection of sets M and F contains the elements "c" and "d".

To find the intersection of sets M and F, we need to identify the elements that are common to both sets.

M = {a, b, c, d}

F = {c, d, e, f}

The intersection of M

and F is denoted by M ∩ F, which represents the set containing elements that are present in both M and F.

Looking at the elements in M and F, we can see that the common elements between the two sets are "c" and "d".

Therefore, the intersection of M and F can be expressed as:

M ∩ F = {c, d}

So, the intersection of sets M and F contains the elements "c" and "d".

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Answer:

Step-by-step explanation:

Mean of four numbers a, b, c, and d is 8:

Mean of seven numbers x, y, z, a, b, c and d is 12:

Substitute the sum of 4 numbers:

Mean of x, y and z is:

Answer:

C, one million

Step-by-step explanation:

10x10x10x10x10x10 = 1,000,000

Answer:

The last choice (C?)

Step-by-step explanation:

10 to any power will have that many 0s after the 1

Answer:

No, it isn't.

Step-by-step explanation:

We have \(V=IR^{2}\) and let \(H\) be the subset of \(V\) of all points on the line

\(4x+3y=12\)

We need to find if \(H\) is a subspace of the vector space \(V\).

In \(IR^{2}\) all the possibilities for own subspace of the vector space \(IR^{2}\) are :

We know that \(H\) is the subset of \(IR^{2}\) of all points on the line \(4x+3y=12\)

If we look at the equation, the point \(\left[\begin{array}{c}0&0\end{array}\right]\) doesn't verify it because :

\(4x+3y=12\\4(0)+3(0)=12\\0=12\)

Which is an absurd. Therefore, \(H\) doesn't contain the origin (and \(H\) is a line in \(IR^{2}\)). Finally, it can't be a vector space of \(V=IR^{2}\)

The probability that the first plant is daffodil and the second plant is hyacinth is 2/21

Let the number of flowers be denoted as ,

     Number of daffodils, D = 12

     Number of hyacinths, H = 10

     Number of tulips,  T = 14

Total number of flowers = 12 + 10 + 14 = 36

The probability is given as = (Number of favorable outcomes)/(Total number of outcomes)

Thus, the probability of planting daffodils, P(D) = 12/36 = 1/3

          The probability of planting hyacinth, P(H) = 10/35 = 2/7

We have to find the probability that the first plant was daffodils and the second was hyacinth, that is,

           Probability = P(D) * P(H)

                               = 1/3 * 2/7

                                = 2/21

Hence the probability that the first plant is daffodil and the second plant is hyacinth is 2/21

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Answer:

-7 = x +6

Step-by-step explanation:

Answer:

Step-by-step explanation:si

Answer: A is (8.5,4) B is (2.5,1.5)

Step-by-step explanation:

In a case whereby Tammy has 4 more then five times the amount of dimes than nickels in her pocket and have total of $1.50 in her pocket the equation that could be used to determine the number of nickels(x) she has in her pocket is (0.05)(X+3) = 1.50.

The  number of nickels(x) that can be found her pocket be determined by  adding the the number of times the amount of dimes is than nickels, which can be expressed as :

let x will be number of dimes

let x+4 will be number of nickels

Therefore the number of nickels(x)  that is required will be (0.10)X + (0.05)(X+3) = 1.50

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Answer:

45 hihihihihihihihihihihihih

Step-by-step explanation:

Answer:

Your answer doesnt say how much the beetle wighs, probably the grasshopper though

Step-by-step explanation:

The required probability is P(X≥3) =0.3234

The average number of winning tickets that the woman buys each month is 2.

The binomial probability distribution is a discrete type of probability distribution with two parameters, n, and p. The probability mass function of the distribution is used to get the required probability. The average value of the winning number is the expected value of the binomial distribution.

The probability mass function of the binomial distribution is defined as:

\(P(X=x)=\frac{n}{x} p^{x} (1-p)^{n-x} , x =0,1,2,3,....,n.\)

Given that,

n = 20

p = 0.10

The required probability is P(X≥3)

P(X≥3) = 1-P(X<3)

P(X≥3)= 1-P(X=0)-P(X=1)-P(X=2)

P(X≥3)= 1- 0.1216- 0.270- 0.285

P(X≥3) = 0.3234

The mean of the distribution is defined as μ=n*p= 20*0.10= 2

The average number of winning tickets that the woman buys each month is 2.

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Given:

A pound of popcorn is popped for a class party.

Each box holds 120 popped kernels.

There are 1450 kernels in a pound of unpopped popcorn.

All boxes are filled except for the last box

We will find the number of boxes, let the number of boxes = x

So, we can write the following equation:

Solve the equation to find (x):

So, the answer will be option 2

There are 13 boxes, 12 of them filled and 10 popped kernels in the last box

9514 1404 393

Explanation:

A percentage is a representation of a fraction. Just as any fraction relates a quantity to a whole, so does a percentage.

Example:

  3/5 represents 3 parts out of 5.

Its equivalent as a percentage is ...

  3/5 · 100% = 60%

which also represents 3 parts out of 5, or 6 parts out of 10, or 60 parts out of 100.

__

Note that the percent symbol (%) can be considered to be a shorthand way to write /100. Similarly, the "mils" symbol (‰) can be considered a shorthand way to write /1000. That is, 60% is fully equivalent to 60/100, and vice versa.

Answer:

First find the distance per hour by dividing

432/24=18

multiply the rate with 16 hours

18 km per hour x 16 hours = 288 km in 16 hours

Step-by-step explanation:

Answer:

288km

Step-by-step explanation:

if a boat travels 432km in 24 hours .

then

it will cover x km in 16 hours

Using Direct Proportion:

\( \mathsf{x = \frac{432 \times 16}{24} } \)

\( \mathsf{x = \frac{432 \times 2}{3} }\)

\( \mathsf{ x = 144 \times 2}\)

\( \boxed{ \mathsf{ \implies \: 288km}}\)

hence the boat is gonna travel 288km in 16 hours