If `theta_(1)=(7)/(25)and theta_(2)=(24)/(25), " then find the relation between "theta_(1) and theta_(2)`.

If sin theta=(7)/(25) and cos theta=(24)/(25) , then find tan theta .

If sin theta=(7)/(25) and cos theta=(24)/(25) , then find tan theta .

If sec theta= (25)/(7) , then find tan theta

If theta_(1)=(25.5+-0.1)^(@)C and theta_(2)=(35.3+-0.1)^(C) , then find theta_(1)-theta_(2) .

Given that P=Q=R. if vecP+vecQ=vecR then the angle between vecP & vecR is theta_(1) then the angle between vecP & vecR is theta_(2) . What is the relation between theta_(1) and theta_(2) .

If theta_(1), theta_(2) are solutions of the equation a cos 2theta + bsin 2theta = c, tan theta_(1) != tan theta_(2) and a+c != 0 , then find the values of (i) tan theta_(1) + tan theta_(2) (ii) tan theta_(1).tan theta_(2) .

If roots of equation 3x^(2)+5x+1=0are(sec theta_(1)-tan theta_(1))and(cos ec theta_(2)-cot theta_(2)) Then find the equation whose roots are (sec theta_(1)+tan theta_(1))and(cos e theta_(2)+cot theta_(2))

Given that P=Q=R . if vecP+vecQ=vecR then the angle between vecP & vecR is theta_(1) and vecP+vecQ+vecR=0 then the angle between vecP & vecR is theta_(2) . What is the relation between theta_(1) and theta_(2) .

If cosec theta =(25)/( 7), then find cot theta