" 8) "tan alpha=(x sqrt(3))/(2k-x)" ,tan "theta=(2x-14)/(k sqrt(3))" s.T."[lambda-theta]=30^(@)

If alpha=tan^(-1)((sqrt(3)x)/(2y-x)),beta=tan^(-1)((2x-y)/(sqrt(3y)))" then "alpha-beta=

if phi=tan^(-1)((x sqrt(3))/(2k-x)) and theta=tan^(-1)((2x-k)/(k sqrt(3))) then one of the value of phi-theta is

If phi="tan"^(-1)(xsqrt(3))/(2k-x) and theta="tan"^(-1)(2x-k)/(k sqrt(3)) , then show that one value of (phi-theta) is 30^(@) .

If phi = tan^-1 (xsqrt3)/(2k-x) and theta (2x-k)/(ksqrt3) , then show that one value of (phi - theta) is 30^@

If A=tan^(-1)((x sqrt(3))/(2k-x)) and B=tan^(-1)((2x-k)/(k sqrt(3))) then find the value of A-B(A)0^(@)(B)30^(@)(C)60^(@)(D)45^(@)

sqrt(2)sec theta-tan theta=sqrt(3)

tan^(2)theta-(1+sqrt(3))tan theta+sqrt(3)=0

If tan theta=(2x-K)/(K sqrt(3)) and tan varphi=(x sqrt(3))/(2K-x), then show that | varphi-theta|=30^(@)

If tan theta = (2x - K)/(K sqrt3) " and " tan varphi = (xsqrt3)/(2 K-x), "then show that" |varphi - theta| = 30^(@).