I am indesperate need of Q9
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2^x = 3^y = 6^(-z) = k (Say)
Well,
2^x = k => x = log_2 (k) = log (k) / log (2)
=> 1/x = log (2) / log (k)
3^y = k => y = log_3 (k) = log (k) / log (3)
=> 1/y = log (3) / log (k)
6^(-z) = k => z = - log_6 (k) = - log (k) / log (6)
=> 1/z = - log (6) / log (k)
Now,
(1/x) + (1/y) + (1/z)
= (log (2) / log (k)) + (log (3) / log (k)) - (log (6) / log (k)) +
= [log (2) + log (3) - log (6)] / log (k)
= log (2 × 3 / 6) / log (k)
= log (1) / log (k)
= 0
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0
Answer:
Sorry
Step-by-step explanation:
- I don't know
- sbhdhddbbbdbbddrj
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