ABCD is a square where AB= 6. Mursalin chooses a point X inside the square such that the perpendicular distances from X to BC and CD are 2 and 3 respectively. Find the length of AX.
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Answer:
Let the side of square be a
BF=
2
a
and BE=
3
a
(given)
⇒ Area of triangle FBE =
2
1
×FB×BE
⇒108=
2
1
×
2
a
×
3
a
⇒a
2
=1296 cm
⇒a=36 cm
⇒AC=
2
a=36
2
cm
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