A square sheet of paper ABCD is so folded that B falls on the mid point of M of CD. Prove that the crease will divide BC in the ratio 5:3.
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Step-by-step explanation:
ook at these figures. (These are analytical figures. Don't take actual measurements.)
In right angled triangle B1CD, (Let the point dividing BC be D.), by Pythagorean Theorem,
(a-m)^2 = a^2+4m^2 /4
4a^2-8am+4m^2 = a^2+4m^2
8am=3a^2
3a=8m
m=3a/8 so a-m = 5a/8.
m/a-m = 3:5.
Thus, the crease divides BC in the ratio 3:5.
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