When you use the distance formula, you are calculating the length of the (fill in blank) of a right triangle

Answers

Answer 1
Answer:

Answer:

We are calculating the Hypotenuse of a right triangle.

Step-by-step explanation:

Distance Formula:  When working on a coordinate plane, you can always find the distance between two points (or the length of a line segment) by creating a right triangle and using the Pythagorean Theorem. Draw a right triangle such that the distance between the two points is the hypotenuse.

Hence, When you use the distance formula, you are calculating the length of the Hypotenuse of a right triangle.

We could also see from the figure attached.

Answer 2
Answer: generally, if you have to use the distance formula, you are finding the hypotenuse.

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a fraction is such that the numerator is 2 less than the denominator if you add 3 to the numerator and 5 to the denominator the resulting fraction is 3/5 find the fraction​
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Ben bought 1/2 pound if cheese for 3 sandwiches. If he puts the same amount of cheese on each sandwich, how much cheese will each sandwich have?

Answers

Given:
1/2 pound of cheese
3 sandwiches

To need to divide the 1/2 pound of cheese by 3 sandwiches to get the equal amount of cheese each sandwich must have.

1/2 ÷ 3 = 1/2 * 1/3 = 1/6 pound per cheese

Each sandwich contains 1/6 pound of cheese from the 1/2 pound of cheese available.

Is (6, -4) a solution for the following system of equations? y=8-2x
x+3y=12

Yes or No?

Answers

Answer: no

Step-by-step explanation: explained in photo

3x^2 + 6 - 2x + 5x - 4x^2 + 9A. -x^2 + 3x + 15
B. 7x^2 + 3x + 3
C. x^2 - 3x + 15
D. -x^2 7x + 15

Answers

Hello,

I suppose you want to reduce the expression:

Answer A

3x²-4x²-2x+5x+6+9=-2x²+3x-15

Two equations are given below:a − 3b = 4
a = b − 2

What is the solution to the set of equations in the form (a, b)?

(−2, −2)

(−3, −1)

(−9, −7)

(−5, −3)

Answers

Hello,

a-3b=4 (1)
a-b=-2 (2)

(1)-(2)==> -2b=6
=>b=-3 and a=-2+(-3)=-5

Answer D


Proof
-5+3=-2
-5-3(-3)=4



Compare 7∕8 with 14∕16 using ( <, >, =).A. 7∕8 < 14∕16
B. 7∕8 > 14∕16
C. 7∕8 = 14∕16

Answers

Hey there, I think this will help.

Diagram shows a section of a bridge between the points A and K. The length of line segment is 640 meters. ∆ABC, ∆CDF, and ∆FJK are similar, and 2AC = CF = 2FK. The first pillar, , is 20 meters tall.The area of ∆CDF is square meters.

Answers

AK = 640
Δ ABC and ΔFJK are similar. They are small triangles.
ΔCDF is the big triangle.

640 / 2 = 320 m= CF
AC & FK= 320/2 =  160 m each

2AC = CF = 2FK
2(160) = 320 = 2(160)

BG = 20 m

20/160 = x / 320
20*320 = 160x
6400 = 160x
6400/160 = x
40 = x

Area of CDF = (40 m * 320 m)/2 = 12,800 / 2= 6,400 m²

6,400 meters squared on plato. Just took the test and it is correct.