If x2 + 1/3x2=k then prove that x6+1/27x6=k(k-1)(k+1)
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9^2x = 27^(3x-2)
To solve for x, we will use the exponent properties to find x.
First we will rewrite the bases as powers of prime numbers.
We know that:
9 = 3^2
27 = 3^3
Let us substitute.
==> 3^2)^2x = (3^3)^(3x-2)
Now we know that x^a^b = x^ab
==> 3^(2*2x) = 3^(3*(3x-2)
==> 3^(4x) = 3^(9x-6)
ankur115:
thanks
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