Home
Class 12
MATHS
" Prove that "(2sqrt(3)+3)" sin "x+2sqrt...

" Prove that "(2sqrt(3)+3)" sin "x+2sqrt(3)" coss "x" lies between "-(2sqrt(3)+sqrt(15))" and "(2sqrt(3)+3^(5))" ."

Promotional Banner

Similar Questions

Explore conceptually related problems

Prove that (2sqrt(3)+3)sin x+2sqrt(3)cos x lies between -(2sqrt(3)+sqrt(15)) and (2sqrt(3)+sqrt(15))

Prove that (2sqrt3 + 3) sinx +2sqrt3 cos x lies between -(2sqrt3 +sqrt15) and (2sqrt3+ sqrt15) ,

Prove that: sin15^(@)=(sqrt(3)-1)/(2sqrt(2))

Prove that: sin15^(@)=(sqrt(3)-1)/(2sqrt(2))

Prove that sin15^@ = (sqrt3-1)/(2sqrt2)

2sqrt(3)x^(2)-5x+sqrt(3)

2sqrt(3)x^(2)+x-5sqrt(3)=0

2sqrt(3)x^(2)+x-5sqrt(3)

Factorise : 2sqrt(3)x^(2) + x - 5sqrt(3)

Prove that sqrt(" "){8 sqrt3 + sqrt5 + sqrt(" ")(8 -2 sqrt15)}= 3 root(4)(3)