Hey there, 29levelupchaye2!
We know that a midsegment connects two midpoints of two of the sides of a triangle.
Example: Midpoint of side A connects midpoint of side B making midsegment DE
And that midsegment is parallel and half of the third side.
Example: Midsegment DE must be parallel to side C or third side of the triangle. Midsegment DE must be half of side C
So, in the problem it's given that the midsegment is

And the side that is parallel to it is HI which is

So,

must be twice as

since it's the midsegment.

I'm multiplying it by two since the midsegment is half of the side that is parallel.
Once distributed, you will get something like

And now we solve for x




So, the formula is

And distributed is

And the solution is

Midsegment is 12 units
And the side is 24 units.
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Answer:
Combination
Step-by-step explanation:
Here by 10C7 we actually mean, 
And the formula for evaluating mCn is

Therefore
10C7 =

Where m! is called m factorial and can be evaluated as
m!= m*(m-1)*(m-2)*(m-3)*.......3*2*1
Hence
10!= 10*9*8......*3*2*1
7!= 7*8*6.....3*2*1
3!=3*2*1
With these we can evaluate
10C7

Hence the answer is D
Volume=LWH
with cube, L=W=H
with this one
L=8=W=H
V=8*8*8=512 in^2
answer is 3rd option
The circumference is 56.52
18in=diameter. Circumference= 3.14(pie) times the diameter. 18 x 3.14= 56.52