PLEASE HELP I GIVE THANKS

Answers

Answer 1

Answer: use Pythagoras therom to find x
25²-24²=x²
625-576=x²
49=x²
x=√49
x=7

Answer 2

Answer: $x^2+y^2=z^2 \n \n x^2+24^2=25^2 \n \n x^2=49 \n \n x=7 :)$

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I dont know what it means plz help with at least

Answers

Multiply the number on the outside in. 8(x+7) the 8 goes to the x to make 8x and the 8 also goes to the 7 to make 56. So the answer would be 8x+56

6. Would be 8x+1 i hope that helped

What measure of center best represents the data set? Data Set {27, 29, 26, 28, 25} A; mean only B; medium only. C; mode only D; mean or medium

Answers

The measure of center that best represents the data set is (D) mean or medium

The data set is given as:

{27, 29, 26, 28, 25}

Rearrange the set as follows:

{25, 26, 27, 28, 29}

In the above set, we have the following highlights

The elements are consecutive numbers
There is no outlier in the set

The mean and the median of a dataset that has consecutive numbers are equal

Hence, the measure of center that best represents the data set is (D) mean or medium

Read more about measure of center at:

brainly.com/question/15214370

Answer:

the answershould be D the mean or medium

Step-by-step explanation:

PLZZZZZZ HALAEPPPPPPPPP OR NO FORNITAE

Answers

1. Since there is 2.54 to every inch, you would divide the meterstick of 100 centimeters back to inches.

100 / 2.54 = 39.37 rounded up.

2. 2 divided by 5 equals .40 of 100, so .40 of 35 would be 14. r = 14
So if you put it into the equation of A first

2/5 = 14/35 Which indeed is correct.

So the answer is A.

Rewrite equation in vertex form y=x^2+4x+2

Answers

Answer: $y =(x+2)^2-2$

Steps:

The general vertex form of a parabola is as follows:

$y = a(x-x_v)^2+b$

where xv is the x coordinate of the vertex, a is the coefficient determining how wide/narrow the parabola is and whether it is open-up (+) or open-down (-), and b is the bias (vertical shift.

Transforming an expression into the vertex form involves completing the square step:

$y=x^2+4x+2\ny = x^2 + 2\cdot2 x+ 2 + 4 - 4= (x+2)^2-2\ny =(x+2)^2-2\n\implies x_v = -2,a=1, b=-2$

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