4/2 = d^3 solve for d - please show working
For this you have to ask your self what "undoes" the cube function
ok, i understand if you take a square over it becomes a square root on other side right. x^2 = 1 x=sqrt1 right?
is it d = 3sqrt(4/2)
Correct, you got it!
thanks mate, its late and im doing a structural engineering subject, just wanted to check, all the best.
one note: because a negative number times a negative number equals a positive, namely, \[(-a)^2=a^2\], you would have \[x^2=4 \implies x=+ or - 2\] but this is not the case with odd numbered powers, i bet you could work this out too see why
real and complex numbers is that right?
no its not that complicated, it just has to do with what happens when you multiply a negaitive by a negative. \[-3*-3*-3 = -27, while 3*3*3 = 27, but -3*-3 = 9= 3*3\]
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