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irina [24]
2 years ago
10

Find the distance between the two points. Imagine a right triangle connecting the two points. Hint: Find the base of the triangl

e by calculating the distance between the x-values of each point. .? |3 - (-4)= [?]
(-4,-4) (3,1)​
Mathematics
1 answer:
kolbaska11 [484]2 years ago
8 0

The distance between the two points is; 7

<h3>Distance between two points</h3>

The coordinates of the base of the triangle will have equal y-coordinates.

Hence, we can conclude that the two end points of the base of the triangle are;

  • (3, -4) and (-4, -4).

The distance between the two points is therefore;

  • Distance² = (3-(-4))² + (-4-(-4))²

  • Distance² = 7²

Distance between the two points = 7.

Read more on distance between points;

brainly.com/question/20115150

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622.27

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The composite shape is made up of two identical triangles and two different rectangles. What is the are of the composite shape i
AfilCa [17]

Answer: 72 u^2

<h3>Explanation:</h3>

What we know:

  • Both triangles are identical
  • Both rectangles are different
  • There are values in units^2 given
  • There are right angles

How to solve:

We need to find the area of at least one of the triangles and double it. Then, we need to find the areas of both rectangles. Finally, we need to add these areas to find the total area. The final area will be represented in units squared (u^2)

<h2>Process:</h2>

Triangles

Set up equation                                                 A = 1/2(bh)

Substitute                                                           A = 1/2(4*3)

Simplify                                                               A = 1/2(12)

Solve                                                                   A = 6

Double                                                                     *2

                                                                           A = 12 u^2

Rectangles

Set up equation                                                 A = lh

Substitute                                                           A = (14)(3)

Simplify                                                               A = 42 u^2

Set up equation                                                 A = lh

Substitute                                                           A = [14-(4+4)](3)

Simplify                                                               A = (14-8)(3)

Simplify                                                               A = (6)(3)

Multiply                                                               A = 18 u^2

Total Area

Set up equation                                                 A = R1+R2+T

Substitute                                                           A = 42 + 18 + 12

Simplify                                                               A = 60 + 12

Solve                                                                   A = 72 u^2

<h3>Answer: 72 u^2</h3>
4 0
2 years ago
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