If `alpha`. `beta`, `gamma`, `delta` are 4 solutions of the equation `tan(theta+(pi)/(4))=3tan3 theta`. such that `[tan alpha!=tan beta!=tan gamma!=tan delta` ,than `sum tan alpha tan beta=`

If alpha,beta,gamma and delta and four solutions of the equation tan(theta+(5 pi)/(4))=3tan3 theta, then

If alpha,beta,gamma,delta are the four solutions of the equation tan(theta+(pi)/(4))=3tan3 theta. No two of which have equal tangents,then the value of tan alpha+tan beta+tan gamma+tan delta=

If alpha, beta, gamma, delta satisfy the equation tan(x+(pi)/(4))=3 tan3x , then tanalpha+tanbeta+tangamma+tandelta is equal to :

If alpha+beta=90^(@) and beta+gamma=alpha then tan alpha-tan beta=?

If alpha, beta,gamma are the solutions of the equation tan (theta+(pi)/(4))=3tan 3theta , no two of which have equal tangents. The value of (1)/(tan alpha)+(1)/(tan beta)+(1)/(tan gamma)+(1)/(tan delta) is

If 2tan alpha=3tan beta then tan(alpha-beta)=

Prove that (tan alpha+tan beta)/(cot alpha+cot beta)=tan alpha tan beta

If alpha + beta + gamma + delta = 2pi then prove that sum tan alpha = tan alpha *tan beta* tan gamma* tan delta *sum cot alpha .