Find the minimum values of:
`4sinA+3cosA`

If sinA+cosA=(3)/(5) , then find the value of sinA-cosA .

If sinA+cosA=0 and A lies in 4th quadrant, find the values of sinA and cosA.

If sinA+cosA=0 and A lies in 4th quadrant, find the values of sinA and cosA.

If 3 tan A=4 , then find the value of (2 sinA-7 cos A)/(3 cosA+4) .

If 3 cot A = 2, then find the value of (4sinA-3cosA)/(2sinA+3cosA)

If 3cotA=2 , then find the value of (4sinA-3cosA)/(2sinA+3cosA)

If tan theta=(sinA-cosA )/(sinA+cosA) , then the value of sin A +cos A will be

If tanA=3/4, find the value of 1/sinA+1/cosA OR If sqrt(3)sintheta- costheta=0 and 0^(@)ltthetalt90^(@) ,find the value of theta

If cosec A = 2 , find the value of 1/(tan A)+(sinA)/(1+cosA) .

In triangle ABC ,right-angled at B if tanA=1/sqrt3 ,find the value of:(i)sinA cosC+cosA sinC