Question

Can I get some help here

Answer 1

I think it maybe C .

Answer 2

To find the approximate straight-line distance from first base to third base in a baseball diamond, we can use the Pythagorean theorem.

First, we can find the length of one of the diagonals of the square by using the formula a^2 + b^2 = c^2, where a and b are the lengths of the sides of the square and c is the length of the diagonal.

In this case, a = b = 90 feet, so:

90^2 + 90^2 = c^2

8100 + 8100 = c^2

16200 = c^2

c ≈

Answer 3

did this help

Answer 4

Thank you both

Answer 5

I did not mean to hit A

Answer 6

Look at these smart people

Answer 7

To find the perimeter of square 3, we need to know the area of square 3. However, we are not given the area of square 3 directly. One way to find the area of square 3 is to use the fact that the areas of squares are proportional to the squares of their side lengths. That is, if the side length of square 1 is "a", and the side length of square 2 is "b", then the side length of square 3 can be found by taking the square root of the ratio of their areas: (area of square 1 / area of square 2)^(1/2). Once we know the side length of square 3, we can easily find its perimeter by multiplying the side length by 4

Answer 8

Cherry's math has hurt my brain enough today

Answer 9

yeah but cherry's is ickyyy

Answer 10

To find out how much shorter the diagonal shortcut is, we first need to calculate the distance Julie walks using the given route. We can use the Pythagorean theorem to calculate the distance:

d = √(63² + 16²)

where d is the distance Julie walks using the given route.

Next, we need to find the length of the diagonal shortcut, x. We can use the Pythagorean theorem again:

x = √(63² + 16²)

where x is the length of the diagonal shortcut.

Finally, we can find the difference between the two distances to see how much shorter the diagonal shortcut is:

difference = d - x

This will give us the answer in yards.

Answer 11

So it would be B?

Answer 12

To find the height (x) of the isosceles triangle, we can use the Pythagorean theorem. We know that the base of the triangle is 10 meters and that the two congruent sides each measure 13 meters. We can split the triangle into two right triangles, each with a base of 5 meters and a hypotenuse of 13 meters. Using the Pythagorean theorem, we can solve for the height (x):

h^2 + 5^2 = 13^2
h^2 + 25 = 169
h^2 = 144
h =

Therefore, the height (x) of the isosceles triangle is