Solve Equation in Terms of Other Variables

Ignoring drag, the height of a paper airplane in the air could be calculated by: $$h=h_0+\frac12t^2\bigg(\frac{\frac12\rho V^2\cdot S\cdot C_l}{m}-g\bigg)$$ where $$\begin{align} &\cdot\quad h_0=\text{initial height}\\ &\cdot\quad\rho=\text{density of air}\\ &\cdot\quad V=\text{initial velocity thrown}\\ &\cdot\quad S=\text{surface area of plane}\\ &\cdot\quad C_l=\text{coefficient of lift}\\ &\cdot\quad m=\text{density of mass of plane}\\ &\cdot\quad g=\text{density of gravity}\\ &\cdot\quad t=\text{density of time} \end{align}$$

Can you solve for the initial velocity thrown?