If `t gt0` and `t^(2)-4=0`, what is the value of t ?

If 2w + 4t = 14 and 4w + 5t = 25, what is the value of 2w + 3t ?

A cure is represented parametrically by the equation x=f(t)=a^(In(b^t)) and y=g(t)=b^(-In(a^t))a,b gt0 and a = ne 1, b ne 1 where t in R The value of (d^2y)/(dx^2) at the point where f(t) = g(t) is

If x,y,z , t gt 0 and xyzt=81 then minimum value of x+2y+z+8t is

A cure is represented parametrically by the equation x=f(t)=a^(In(b^t)) and y=g(t)=b^(-In(a^t))a,b gt0 and a = ne 1, b ne 1 where t in R The value of (f(t))/(f'(t)).(f''(-t))/(f'(-t))+(f(-t))/(f'(t)).(f''(t))/(f''(t))AAtinR is equal to

If 2t =0 then 't'=

If (t, t^(2)) falls inside the angle made by the lines y = x//2, x gt 0 and y = 3x, x gt 0, where t in (a, b) then find the value of 2a + b .

If (t, t^(2)) falls inside the angle made by the lines y = x//2, x gt 0 and y = 3x, x gt 0, where t in (a, b) then find the value of 2a + b .

If T_(0),T_(1),T_(2),...,T_(n) represent the terms in the expansion of (x+a)^(n), then find the value of (T_(0)-T_(2)+T_(4)-...)^(2)+(T_(1)-T_(3)+T_(5)-...)^(2)n in N