If p to the power q to the power r is equal to 6561 then p+q+r=?
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Answer:
9
Step-by-step explanation:
6561 = 81² = (9²)², assuming p, q, r are different numbers.
6561 = (9²)² ={(3²)²}² = ((3)⁴)²
In this case, p = 3, q = 4, r = 2.
You can follow this method for different different values of p, q and r.
Like, 6561 = (81)² = ((81)²)¹, here p = 81, q = 2, r = 1.
And many more result.
Assuming that p ≠ q ≠ r ≠ 1, and all are natural numbers. (Done above):
p = 3, q = 4, r = 2
p + q + r = 3+4+2 = 9
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