You cannot find the square root of a negative number
So x is a positive square number.
and \(0\le 63-3\sqrt{x} \le63\)
Now just test integer square values of x starting with x=0, then 1,4,9 etc
I think you have made this much more difficult and longer than necessary NotGuest.
You only need x^3 terms
These are the only terms that are relevant.
\(6x^3*4=24x^3\\ 4x^2*-3x=-12x^3\\ 7x*3x^2=21x^3\\ -5*6x^3=-30x^3\\\)
Your answer makes no sense to me Hannah. (MG)
Start by using the identity
sin(A-B)=sinAcosB-sinBcosA
This is almost identical to the question I just answered so you can do it yourself.
81.86%
^3√2x + 9^3√2x - 2^3√2x =
Is 2x under the cube roo, of just the 2? You should have used brackets.
Draw the triangle and use Pythagoras's theorem
Good
angle CDA=angle CEB corresponding angles on parrallel lines
If angle CAD = angle CBE what would have to be true about angle ACD and angle BCE?
I will let you finish it.