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REAL NUMBERS
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VGS PUBLICATION-BRILLIANT-REAL NUMBERS-EXERCISE
- We know that (a^m)^n = a^(mn) Let a^m = x, then m = logax x^n = a^(mn)...
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- We have log(2)32 = 5 . Show that we get the same result by writing 32 ...
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- Using logax^n = n loga x, expand the following :log2^7^25.
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- Note : log x = log10 x: log27^25
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- Note : log x = log10 x: log58^50
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- Note : log x = log10 x: log 5^23
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- Note : log x = log10 x: log 1024
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- Find the value of log2^32
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- (ii) Find the values of log(c)sqrtc.
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- log10 0.001=
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- (iv) Find the value of log(2/3)""8/27.
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- We know that, If 7=2^x then x=log(2)7. Then what is the value of 2^(lo...
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- Expand log 343/125
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- Write 2log3+3log5-5log2 as a single logarithm.
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- Solve 3^x=5^(x-2).
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- Find x if 2log5+(1)/(2) log9-log3=logx.
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- Determine the values of the following. (i) log(25)5
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- Determine the values of the following. (ii) log(81)3
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- Determine the values of the following. (iii) log(2)((1)/(16))
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- log7 1=
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