Q. -a²+[a²-4-(3a²+2a²)]
find the value at x= -5,y=2and a=7.
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Step-by-step explanation:
Consider the “floor” of the cube. It is a square with the dimensions of a x a.
If we draw a diagonal on this, its’ length would be √(a²+a²), or √2a², or
a√2.
Then, a diagonal going through the midpoint of the cube would be:
D²=a²+a²(√2)²
=a²+2a²
=3a²
Thus, the diagonal would be of length √3a². Or a√3……….
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