Find the value of 1/27^-1/3+1/625^-1/4
Answers
Answered by
3
HEY DEAR USER !!
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HERE IS UR ANSWER ::
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Solution :- (1/27)^-1/3 + (1/625)^-1/4
= [ (1/3)^3 ] ^-1/3 + [ (1/5)^4 ]^-1/4
= (1/3)^-1 + (1/5)^-1
= (3)^1 + (5)^1
= 3 + 5
= 8
HOPE IT HELPS.....
_____________________
HERE IS UR ANSWER ::
_____________________
Solution :- (1/27)^-1/3 + (1/625)^-1/4
= [ (1/3)^3 ] ^-1/3 + [ (1/5)^4 ]^-1/4
= (1/3)^-1 + (1/5)^-1
= (3)^1 + (5)^1
= 3 + 5
= 8
HOPE IT HELPS.....
Answered by
2
Hey mate !!
Here's the answer !!
We know the rules of exponents. They are:

So,

We know that,
Similarly,
[tex]\frac{1}{625}^{\frac{-1}{4 }} = 625^{\frac{1}{4} = (5^{\frac{1}{4})^{4}} = 5 [/tex]
So we get 3 + 5 = 8
Hence the answer is 8
Hope my answer helps !!
Cheers !!
Here's the answer !!
We know the rules of exponents. They are:
So,
We know that,
Similarly,
[tex]\frac{1}{625}^{\frac{-1}{4 }} = 625^{\frac{1}{4} = (5^{\frac{1}{4})^{4}} = 5 [/tex]
So we get 3 + 5 = 8
Hence the answer is 8
Hope my answer helps !!
Cheers !!
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