If the diagonal if a square is (50-12 square root of 2) cm, what is the area of the square?
@jiteshmeghwal9 pls help again :)) sorry to disturb you
Diagonal of the square = Side x sqrt(2) Area of the square = (side)^2 These are the basic theorems we should use. Associating are of the square in terms of it's side, which is associated to the diagonal.
D = 50 - 12sqrt(2) D = (s)sqrt(2) A = s^2 A = (50-12sqrt(2))^2/2
\[A = {({50-12\sqrt{2})}^2}/2\]
that cant be true if the side is\[50-12\sqrt{2}\]
I mean diagonal is the diagonal \[5-12\sqrt{2}\] or \[(5-12)\sqrt{2}\]
A = 545.47 cm^2
If we consider \[50 - 12\sqrt{2}\] as the diagonal
if it is\[50-12\sqrt{2}=(\frac{50}{\sqrt{2}}-12)\sqrt{2}\] side\[50/\sqrt{2}-12\] \[A=(\frac{ 50}{\sqrt{2}}-12)^2\]
Still the same answer
what is the answer?
A = 545.47 cm^2
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