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Popular Questions
- The value of (1+i)8 + (1+i)8 is
- The statement (a+ib)<(c+id) is true for
- 1+i2+i4+i6+.....+i2n is
- i2 + i4 + i6 +.....upto (2n+1) terms =
- If i2 = -1, then sum i + i2 + i3 +.... to 1000 terms is equal to
- The complex number 1 + 2i/1 - i lies in which quadrant of the complex plane
- The imaginary part of
- Additive inverse of 1 - i is
- Equation is given below
- If Z and Z` are complex numbers such that
- If a2 + b2 = 1, then
- The real values of x and y for which the equation
- If n is a positive integer, then which of the following relations is false
- The value of
- The solution of the equation log7 Log5 (√x^2 +5 +x) = 0
- If loge (a+b/2) = 1/2(loge a + loge b) then relation between a and b will be
- If Log0.04(x-1)>_ log 0.2(x-1), then x belong to the interval
- If x = logq(bc), y = logb(ca), z = logc(ab), then which of the following is equal to 1
- If loge (x^2 - 16)≤ loge (4x - 11), then
- If log√3 5 = a and log√3 2 = b, then log √3 300 =
- The value of log2. log3....log100 100^99^98^..2^1 is
- The value of 7 log2 16/15+log2 25/24+3log2 81/80 is
- If 2^x.3^x+4 = 7^x, then x =
- If logk x.log5 k = logx 5,k ≠1, k>0, then x is equal to
- If a^2 +4b^2 = 12ab, then log(a + 2b) is
- €^_n=1/log2n(a) =
- The value of (0.05)^log√20^(0.1+0.01+0.001+.....)
- The value of √(log^2↓0.5^4) is
- log7log7√7(√7√7) =
- Number of integers satisfying x+√3-x ≥ √3-x +3 is
- which of the following is not the solution of the inequality 1/x-2+1/x-1>1/x
- The length of the smallest interval for which √2x-1/x-2<1 is satisfied
- The complete set of values of x for which
- The solution set of inequality 1/2^x -1>1/1-2^x-1 is
- | x^2 -6x-7 |= x^2 -6x-7 is not satisfied by which of the following
- f(x) = √1/3-x-| x -3| is defined for
- If | x + 2 | + y = 5 and x - | y |=1 then the value of x+y is
- The maximum possible value of x^2 + y^2 - 4x-6y, where x, y € R, subject to the condition | x + y | + | x - y | = 4, is
- Let a, b, c, d be real numbers such that | a -b |= 2, | b - c |= 3, | c - d |=4. Then the sum of all possible values of | a - d | ..
- √40-| x^2 -9 | os defined for

Popular Questions
- The value of (1+i)8 + (1+i)8 is
- The statement (a+ib)<(c+id) is true for
- 1+i2+i4+i6+.....+i2n is
- i2 + i4 + i6 +.....upto (2n+1) terms =
- If i2 = -1, then sum i + i2 + i3 +.... to 1000 terms is equal to
- The complex number 1 + 2i/1 - i lies in which quadrant of the complex plane
- The imaginary part of
- Additive inverse of 1 - i is
- Equation is given below
- If Z and Z` are complex numbers such that
- If a2 + b2 = 1, then
- The real values of x and y for which the equation
- If n is a positive integer, then which of the following relations is false
- The value of
- The solution of the equation log7 Log5 (√x^2 +5 +x) = 0
- If loge (a+b/2) = 1/2(loge a + loge b) then relation between a and b will be
- If Log0.04(x-1)>_ log 0.2(x-1), then x belong to the interval
- If x = logq(bc), y = logb(ca), z = logc(ab), then which of the following is equal to 1
- If loge (x^2 - 16)≤ loge (4x - 11), then
- If log√3 5 = a and log√3 2 = b, then log √3 300 =
- The value of log2. log3....log100 100^99^98^..2^1 is
- The value of 7 log2 16/15+log2 25/24+3log2 81/80 is
- If 2^x.3^x+4 = 7^x, then x =
- If logk x.log5 k = logx 5,k ≠1, k>0, then x is equal to
- If a^2 +4b^2 = 12ab, then log(a + 2b) is
- €^_n=1/log2n(a) =
- The value of (0.05)^log√20^(0.1+0.01+0.001+.....)
- The value of √(log^2↓0.5^4) is
- log7log7√7(√7√7) =
- Number of integers satisfying x+√3-x ≥ √3-x +3 is
- which of the following is not the solution of the inequality 1/x-2+1/x-1>1/x
- The length of the smallest interval for which √2x-1/x-2<1 is satisfied
- The complete set of values of x for which
- The solution set of inequality 1/2^x -1>1/1-2^x-1 is
- | x^2 -6x-7 |= x^2 -6x-7 is not satisfied by which of the following
- f(x) = √1/3-x-| x -3| is defined for
- If | x + 2 | + y = 5 and x - | y |=1 then the value of x+y is
- The maximum possible value of x^2 + y^2 - 4x-6y, where x, y € R, subject to the condition | x + y | + | x - y | = 4, is
- Let a, b, c, d be real numbers such that | a -b |= 2, | b - c |= 3, | c - d |=4. Then the sum of all possible values of | a - d | ..
- √40-| x^2 -9 | os defined for