Answer: The correct option is
(C) 3 units.
Step-by-step explanation: Given that a line segment AB has a length of 3 units. It is translated 2 units to the right on a coordinate plane to obtain fine segment A'B'.
We are to find the length of the line segment A'B'.
Let A(a, b) and B(c, d) be the endpoints of the line segment AB.
After translating 2 units to the right, the endpoints of the line segment A'B' are
According to the given information, we have
Therefore, the length of the line segment A'B' is
![A'B'=\sqrt{(c+2-a-2)^2+(d+2-b-2)^2}=\sqrt{(c-a)^2+(d-b)^2}=3~~~[\textup{Using (i)}].](https://tex.z-dn.net/?f=A%27B%27%3D%5Csqrt%7B%28c%2B2-a-2%29%5E2%2B%28d%2B2-b-2%29%5E2%7D%3D%5Csqrt%7B%28c-a%29%5E2%2B%28d-b%29%5E2%7D%3D3~~~%5B%5Ctextup%7BUsing%20%28i%29%7D%5D.)
Thus, the required length of the line segment A'B' is 3 units.
Option (C) is CORRECT.
Answer:
2nd option
Step-by-step explanation:
the quadrilateral has 1 pair of parallel sides and is therefore a trapezoid.
• each lower base angle is supplementary to the upper base angle on the same side, that is
∠ 1 + ∠ 2 = 180° , so
x + x + 50 = 180
2x + 50 = 180 ( subtract 50 from both sides )
2x = 130 ( divide both sides by 2 )
x = 65
then
∠ 1 = x = 65°
∠ 2 = x + 50 = 65 + 50 = 115°
Answer:
The measure of the length is 
Step-by-step explanation:
Let
x-----> the length of rectangle
y-----> the width of rectangle
we know that
The perimeter of rectangle is equal to
so
Simplify
-----> equation A
----> equation B
Substitute equation B in equation A and solve for y
Find the value of x
Answer:
Step-by-step explanation:
Answer:
(8 + 24) - (12 x 4)
Step-by-step explanation:
