3³³+3³³+3³³=9^x what is the value of x
Answers
Answered by
1
9^x = 3^33 + 3^33 + 3^33
=> 9^x = 3(3^33)
=> 9^x = 3^34
{As a^m × a^n = a^m+n.}
=> 3^2x = 3^34.
{As 9 = 3^2.}
Since bases are equal,
∴ 2x = 34
=> x = 17.
Therefore, the value of z is 17.
Answered by
0
answer
X=17
step by step explanation
3^33+3^33+3^33=9^x
or 3×3^33=9^x
the formula is (a^m)•(a^n)=a^(m+n)
or 3^34=3^(2x)
or 34=2x
or x=17
hope it helps u
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