Check the picture below.
now, let's recall that running a segment from a midpoint across to a midpoint in a triangle, creates a midsegment, and a midsegment which is parallel to the "base" of the triangle, is always half of that base.
now, noticing the picture on the top-left triangle, we know those points are midpoints, so those in red are midsegments and therefore half the base, to make it short
IC = HE/2 = 7
JB = IC/2 = 3.5
now onto the top-right triangle, which is the same thing just basing itself on its other end
CG = AH/2 = 10
DF = CG/2 = 5
now, let's go to the picture on the bottom-center
we know that DG = 4, and since D and G are midpoints, DG is the midsegment of CEH thus
CH = 2DG = 8
likewise, on the green triangle ACH, the midsegment IB is half of the base CH, we know CH = 8, so IB = 4.
Answer:
The correct option is A.
Step-by-step explanation:
Given:
A= 125
B = 27p^12
To find: A-B
A-B = 125 - 27p^12
A-B=(5)^3-(3p^4)^3
We know that, a^3 - b^3 = (a-b)(a^2+ab+b^2)
Using this formula and finding factored form of A-B:
=(5-3p^4)((5)^2+(5)(3p^4)+(3p^4)^2)
=(5-3p^4)(25+15p^4+9p^8)
So, factored form of A-B is: (5-3p^4)(25+15p^4+9p^8)
Option A is correct..
Answer:
27
Explanation:
5 * 3 = 15 (5 triangles with 3 angles each)
3 * 4 = 12 (3 rectangles with 4 angles each)
15 + 12 = 27
3 would be 36 4 is 47 6 is 69 and 8 is 91