cotx cot2x - cot2x cot3x-cot3x cotx=1
What is assumed mean &how can we find it
Prove that 1.2 + 2.3 + 3.4 +..............n(n+1) = 1/3 n (n+1)(n+2)
sinx+sin2x+sin3x+...+sin nx=sin((n+1)/2)x .((sin nx)/2) / sin(x/2)
In how many ways can a lawn tennis mixed double be made up from seven married couples if no husband and wife play in the same set?
cos2x + cos2(x + pi/3) + cos2(x - pi/3) = 3/2. prove
prove that cos20 cos 40 cos 60 cos 80=1/16.
the second, third and fourth term of the binomial expansion (x+a)n (n is actually (x+a)raised to the power n) are 240, 720 and 1080. find x, a and n.
Find the term independent of x in the expansion of (2x - 1/x)10
prove that (A-B) U (B-A) =(A U B) - (A intersection B)
prove that
cosA +cosB +cosC +cos(A+B+C) = 4cos((A+B) / 2)cos((B+C) / 2)cos((C+A) / 2)
derivative using first principle -
sin_/x (sin under root x)
Differentiate sinx/x from the first principle.
sin4x+cos4x=1-2sin2xcos2x
derivative of 1)logx by first principle
cotx cot2x - cot2x cot3x-cot3x cotx=1
What is assumed mean &how can we find it
Prove that 1.2 + 2.3 + 3.4 +..............n(n+1) = 1/3 n (n+1)(n+2)
sinx+sin2x+sin3x+...+sin nx=sin((n+1)/2)x .((sin nx)/2) / sin(x/2)
In how many ways can a lawn tennis mixed double be made up from seven married couples if no husband and wife play in the same set?
cos2x + cos2(x + pi/3) + cos2(x - pi/3) = 3/2. prove
prove that cos20 cos 40 cos 60 cos 80=1/16.
the second, third and fourth term of the binomial expansion (x+a)n (n is actually (x+a)raised to the power n) are 240, 720 and 1080. find x, a and n.
Find the term independent of x in the expansion of (2x - 1/x)10
prove that (A-B) U (B-A) =(A U B) - (A intersection B)
prove that
cosA +cosB +cosC +cos(A+B+C) = 4cos((A+B) / 2)cos((B+C) / 2)cos((C+A) / 2)
derivative using first principle -
sin_/x (sin under root x)
Differentiate sinx/x from the first principle.
sin4x+cos4x=1-2sin2xcos2x
derivative of 1)logx by first principle