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MTG IIT JEE FOUNDATION-EXPONENTS AND POWERS-EXERCISE (MULTIPLE CHOICE QUESTION) (LEVEL -I)
- Number of prime factors is (6^(12)xx(35)^(28)xx(15)^(16))/((14)^(14)xx...
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- If 5^((x+3))=25^((3x-4)), then the value of x is 5/(11) b. (11)/5 c. (...
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- If 2^(n-1)+2^(n+1)=3, then n is equal to 0 b. 2 c. -2 d. -1
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- If 3^(x)-3^(x-1)=18, then the value of x^x is
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- By what number should ((2)/(3))^3 be divided so that the quotient is (...
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- By what number should ((3)/(5))^2 be multiplied so that the product i...
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- Find the value of x so that 5^(2x)xx5^(3)=5^6.
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- Find the value of x, if (2^(x-1)*4^(2x+1))/(8^(x-1))=64.
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- If 800xx(x^3)^(2)=8xx10^8, then x=
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- Express 32xx10000000 in standard form.
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- Usual form of -4.8xx10^8 is
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- Simplify : 7^(16)xx7^(5)xx((1)/(7))^(11)
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- If [5^(9)xx5^(3)]div[5^(15)div5^(3)]=5^m, then find the value of m.
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- If (x)/(y)=((2)/(3))^(3)div((3)/(2))^2, then the value of ((x)/(y))^3 ...
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- Find the value of [{((-3)/(8))^2}^0]^(7).
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- Find the value of (3^(0)xx4^(0)+2^(0)xx3^0)/(16^0).
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- Find 'a' such that ((6)/(7))^(a)xx((6)/(7))^(3a)=(1296)/(2401).
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- Find the value of t, if (9^(0)xx5^(0)xx7^0)/((-1)^(23)xx(-1)^5)=7^t.
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- If x=((2)/(3))^(4)div((2)/(3))^2, find the value of x^5.
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- What is the value of x, if 64xx(512)^(2)=x^8?
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