The answer would be C+A= $85 or A+C=$85
Explanation: Candaces total money + Amar’s total money equals out to $85, it can be wrote either way and still equal $85.
Given:
The height of the given trapezoid = 6 in
The area of the trapezoid = 72 in²
Also given, one base of the trapezoid is 6 inches longer than the other base
To find the lengths of the bases.
Formula
The area of the trapezoid is
where, h be the height of the trapezoid
be the shorter base
be the longer base
As per the given problem,
Now,
Putting, A=72, 
and h=6 we get,
or, 
or, 
or, 
or, 
or, 
So,
The shorter base is 9 in and the other base is = (6+9) = 15 in
Hence,
One base is 9 inches for one of the bases and 15 inches for the other base.
Answer:
3
Step-by-step explanation:
AB = 1 unit
A'B' = 3 units
The scale of dilation = A'B'/AB
Therefore:
scale of dilation = 3 units / 1 unit = 3
This means that ABC was dilated or enlarged in size by multiplying every of its segment by 3. In essence, A'B'C' is 3 times the size of ABC.
Answer:
the answer is 678
Step-by-step explanation: a little trick you can do is if there is a zero at the end of a number and your dividing just remove the 0. Or just do 6780/10
Answer:
Choose one:
ray LG
ray LI
ray LJ
Step-by-step explanation:
There are three possible correct answers in this problem.
You only need one of them, but I will give you all three, and you choose the one you prefer.
Answer 1.
Ray LG is an angle bisector.
m<KLH = 120°
m<KLG + m<GLH = m<KLH
60° + m<GLH = 120°
m<GLH = 60°
Since m<KLG + m<GLH = m<KLH, and m<GLH = m<KLG, then
ray LG is the angle bisector of <KLH.
Answer: ray LG
Answer 2.
Angles KLH and HLM are a linear pair and supplementary. Their measures add to 180°. Since m<KLH = 120°, then m<HLM = 60°.
m<HLI = 30°, so m<ILM = 30°.
That makes ray LI a bisector of angle HLM.
Answer: ray LI
Answer 3.
Since ray LI bisects <HLM, and m<HLM = 60, then m<ILM = 30°.
We are given m<JLM = 15°, so m<ILJ is also 15°. That makes ray LJ an angle bisector.
Answer: ray LJ
