hArr(alpha)/(t^(2))=Fv+(beta)/(x^(2))*" find the dimeurion formula "f''(alpha)" and "(beta)

( alpha)/( t^(2)) = Fv + ( beta)/(x^(2)) Find the dimension formula for [ alpha] and [ beta] ( here t = time , F = force , v = velocity , x = distance).

( alpha)/( t^(2)) = Fv + ( beta)/(x^(2)) Find the dimension formula for [ alpha] and [ beta] ( here t = time , F = force , v = velocity , x = distance).

(a)/(t^(2)) = Fv = (beta)/(x^(2)) Find dimension formula for [a] and [beta] (here t = "time" ,F = "force", v = "velocity" , x = "distance")

(a)/(t^(2)) = Fv = (beta)/(x^(2)) Find dimension formula for [a] and [beta] (here t = "time" ,F = "force", v = "velocity" , x = "distance")

If alpha!=beta but alpha^(2)=5 alpha-3,beta^(2)=5 beta-3, then find the equation whose roots are (alpha)/(beta) and (beta)/(alpha)

If alpha!=beta and alpha^(2)=5 alpha-3 and beta^(2)=5 beta-3. find the equation whose roots are alpha/ beta and beta/ alpha .

Find the value of x such that ((x+alpha)^2-(x+beta)^2)/(alpha+beta)=(sin (2theta))/(sin^2 theta) , where alpha and beta are the roots of the equation t^2-2t+2=0 .

If alpha and beta are zeros of f(x) = 6x^(2) + x= 2 find the value fo (alpha)/(beta) +(beta)/(alpha) .

If f(alpha, beta) = cos^(4)alpha/cos^(2)beta + sin^(4)alpha/sin^(2)beta then prove that f(alpha, beta) =1 ⇔ f(beta, alpha) =1 .

If alpha and beta are the zeros of the quadratic polynomial p(t)=t^(2)-5t-1, find the value of (alpha^(2))/(beta^(2))+(beta^(2))/(alpha^(2))+2((alpha)/(beta)+(beta)/(alpha))-alpha beta