What is the length of AD
What is the length of AD - 1

Answers

Answer 1
Answer:

Answer:

it would be the same length as AE

Step-by-step explanation:



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I have to substitute 4 to x+10=4x-2

How do you solve 9(96) using the Distributive Property.

Answers

All you need to do is multiply 9 by 96. Your answer is 864 

X+y=20 is it linear? is it proportional?

Answers

Linear not proportional good luck
Nope it's not because if it was proportional it would be like y=kx. K stands for a number or the unit rate or the constant of proportionality!

The sum of the interior angle measures is 180°. Find the value of X.

Answers

Answer:

Step-by-step explanation:

By the Triangle Angle-Sum Theorem, the angles of a triangle add up to equal 180, regardless of the size of the triangle.  We are given the angle measures, so adding them together and setting them equal to 180 is

60 + 3x + x + 20 = 180 and, combining like terms,

4x + 80 = 180.  Subtracting 80 from both sides,

4x = 100 so

x = 25

What is the lowest common multiple of (2,6)

Answers

The answer is 12 because a multiple is the result of dividing a number by an integer or number but NOT a fraction. So the least common multiple is 12 because 2x6=12 and 6x2=12. Hope this helps!
I am triton Conklin and I believe that the lowest common multiple  is 2

What is 283 divided it by 5

Answers

56.6

Answer: 56.6

*Hope that helps XD *

Find the length of ''C '' to the nearest tenth using the Pythagorean theorem.

Answers

The length of C for the triangle is 10.63 units

What is the Pythagorean theorem?

Pythagorean theorem states that in the right angle triangle the hypotenuse square is equal to the square of the sum of the other two sides.

The value of C is calculated by using the Pythagorean theorem.

a² + b² = c²

8² + 7² = c²

64 + 49 = c²

113 = c²

c = √113 = 10.63 units

Therefore, the length of C for the triangle is 10.63 units

To know more about the Pythagorean theorem follow

brainly.com/question/343682

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Answer:

c = 10.63 units

Step-by-step explanation:

a² + b² = c²

8² + 7² = c²

64 + 49 = c²

113 = c²

c = √113 = 10.63 units