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solve the formula for t. l = 3πzt + 7πz²

Question

solve the formula for t.
l = 3πzt + 7πz²

Explanation:

Step1: Isolate the term with t

We start with the equation \( L = 3\pi zt + 7\pi z^{2} \). To isolate the term containing \( t \), we subtract \( 7\pi z^{2} \) from both sides of the equation. This gives us:
\( L - 7\pi z^{2}=3\pi zt \)

Step2: Solve for t

Now, to solve for \( t \), we divide both sides of the equation by \( 3\pi z \) (assuming \( 3\pi z
eq0 \)). So we have:
\( t=\frac{L - 7\pi z^{2}}{3\pi z} \)

Answer:

\( t = \frac{L - 7\pi z^{2}}{3\pi z} \)