Solving-for-A-U-z-U-b-2A-h-1-g-sin-n-H-n-1-H-Z-n-1-

Question Number 8704 by vuckintv last updated on 22/Oct/16

S o l v i n g f o r A .

U (z) = U_{b} + \frac{2 A}{h + 1} {(ρ \times g \times s i n (α))}^{n} [H^{n + 1} - {(H - Z)}^{n + 1}]

Answered by Rasheed Soomro last updated on 22/Oct/16

U (z) = U_{b} + \frac{2 A}{h + 1} {(ρ \times g \times s i n (α))}^{n} [H^{n + 1} - {(H - Z)}^{n + 1}]

\frac{2 A}{h + 1} {(ρ \times g \times s i n (α))}^{n} [H^{n + 1} - {(H - Z)}^{n + 1}] = U (z) - U_{b}

\frac{2 A}{h + 1} = \frac{U (z) - U_{b}}{{(ρ \times g \times s i n (α))}^{n} [H^{n + 1} - {(H - Z)}^{n + 1}]}

A = \frac{(U (z) - U_{b}) (h + 1)}{2 {(ρ \times g \times s i n (α))}^{n} [H^{n + 1} - {(H - Z)}^{n + 1}]}