Home
Class 11
MATHS
Prove that sectheta+costheta can never b...

Prove that `sectheta+costheta` can never be equal to `(3)/(2)`.

Promotional Banner

Topper's Solved these Questions

  • SAMPLE QUESTION PAPER -3

    OMEGA PUBLICATION|Exercise Section C (4 MARK) |13 Videos
  • SAMPLE QUESTION PAPER -3

    OMEGA PUBLICATION|Exercise Section D (6 MARK) |6 Videos
  • SAMPLE QUESTION PAPER -3

    OMEGA PUBLICATION|Exercise Section D (6 MARK) |6 Videos
  • SAMPLE QUESTION PAPER -2

    OMEGA PUBLICATION|Exercise Section - D (6 MARK) |5 Videos
  • SAMPLE QUESTIONS PAPER - 5 (PUNJAB)

    OMEGA PUBLICATION|Exercise Section C|19 Videos

Similar Questions

Explore conceptually related problems

Prove that sec^2 theta+ cos^2 theta can never be less than 2.

Prove that : cosec^2 theta+ sin^2 theta can never be less than 2.

Prove that (cosectheta+cottheta)(1-costheta)=sintheta .

Prove that sintheta/(1-costheta)=cosectheta+cottheta .

Prove that the diagonals of a square are equal.

Prove that (sectheta+tantheta)(1-sintheta)=costheta .

If tan^(2)theta=1-e^(2) , then prove that sectheta+tan^(3)theta"cosec"theta=(2-e^(2))^((3)/(2)).

The magnitude of a vector can never be

The number of solutions of the equations tantheta+ sectheta=2 cos theta lying in the interval [0,2pi] is:

Prove that 5costheta+3cos(theta+pi/3)+3 lies between -4 and 10.