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KIRAN PUBLICATION-POWER, INDICES AND SURDS-Type -V
- The value of [root(3)(root(6)(5^9))]^4root(3)(root(6)(5^9))^4 is-
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- If 27^(2x-1)=(243)^(3) then the value of x is
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- If 3^(x+8)=27^(2x+1), the value of x is
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- (36)^((1)/(6)) is equal to
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- ((8)/(125))^(-(4)/(3)) simplifies to
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- If 3^(10)xx27^(2)=9^(2)xx3^(n) then the value of n is
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- If (2000)^(10)=1.024xx10^(k), then the value of k is
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- If 0.42xx100^(k)=42, then the value of k is
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- If sqrt(3^(n))=2187 then the value of n is
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- If 2^(x)=3^(y)=6^(-z), then the value of 1/x+1/y+1/z-
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- If a=7-4sqrt(3) , the value of a^((1)/(2))+a^(-(1)/(2)) is
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- If (x+(1)/(x))=2, then the value of (x^(99)+(1)/(x^(99))-2) is :
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- What is the product of the roots of the equation x^(2)-sqrt(3)=0 ?
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- The value of (x^((1)/(3))+x^(-(1)/(3)))(x^((2)/(3))-1+x^(-(2)/(3))) is
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- 4^(61)+4^(62)+4^(63)+4^(64) is divisible by
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- If 5sqrt(5) xx 5^(3) /5^(-3/2) = 5^(a +2) then the value of a is
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- The value of (3+2sqrt(2))^(-3)+(3-2sqrt(2))^(-3) is
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- Solve for x : 3^(x)-3^(x-1)=486
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- A tap is dripping at a constant rate into a container. The level (Lcm)...
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- Arranging the following in ascending order 3^(34), 2^(51), 7^(17) we g...
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