In R^2, if the magnitude of the projection vector of the vector ai+Bj on 3+ is...

Transcribed Image Text:

In R^2, if the magnitude of the projection vector of the vector ai+Bj on 3+ is 3 and if a = 2+3B, then possible value(s) of al is (are) Let a and b be real numbers such that the function (x)=-3ax -2 x <1 bx+a, x1 possible value(s) of a is (are) Let @ # 1 be a complex cube root of unity. If (3 - 30+20)4n+3 (R) 3 + (2 + 36 - 36) 4n+3 + (3 + 2 + 3)4n+3 = 0, then possible value(s) of n is (are) is differentiable for all x R. Then Let the harmonic mean of two positive real numbers a and b be 4. If q is a positive real number such that a, 5, q, b is an arithmetic progression, then the value(s) of q- al is (are) (P) 1 (Q) 2 (S) 4 (T) 5 Column - II In R^2, if the magnitude of the projection vector of the vector ai+Bj on 3+ is 3 and if a = 2+3B, then possible value(s) of al is (are) Let a and b be real numbers such that the function (x)=-3ax -2 x <1 bx+a, x1 possible value(s) of a is (are) Let @ # 1 be a complex cube root of unity. If (3 - 30+20)4n+3 (R) 3 + (2 + 36 - 36) 4n+3 + (3 + 2 + 3)4n+3 = 0, then possible value(s) of n is (are) is differentiable for all x R. Then Let the harmonic mean of two positive real numbers a and b be 4. If q is a positive real number such that a, 5, q, b is an arithmetic progression, then the value(s) of q- al is (are) (P) 1 (Q) 2 (S) 4 (T) 5 Column - II

Answer rating: 100% (QA)

Answer Answer A P Q B ... View the full answer