What are the solutions to the equation solvefor z,c=(hz^5)/t ?

The solutions to the equation solvefor z,c=(hz^5)/t are z=\sqrt[5]{(ct)/h};\quad t\ne 0,h\ne 0

Find the zeros of solvefor z,c=(hz^5)/t

The zeros of solvefor z,c=(hz^5)/t are z=\sqrt[5]{(ct)/h};\quad t\ne 0,h\ne 0

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solve for

z, c = \frac{h z ^{5}}{t}

Solution steps

c = \frac{h z ^{5}}{t}

Switch sides

\frac{h z ^{5}}{t} = c

Multiply both sides by

t

h z^{5} = c t; t \neq = 0

Divide both sides by

h; t \neq = 0, h \neq = 0

z^{5} = \frac{c t}{h}; t \neq = 0, h \neq = 0

For

x^{n} = f (a)

, n is odd, the solution is

x \frac{x}{2} \frac{x}{3} 2 = 2 x

6 q^{3} + 6 = 2 q^{3} + 506

(x - 1)^{5} = x^{2} (x - 3) + x

x^{5} - x - 2 = 0

x^{6} - 26 x^{3} = 27

What are the solutions to the equation solvefor z,c=(hz^5)/t ?
The solutions to the equation solvefor z,c=(hz^5)/t are z=\sqrt[5]{(ct)/h};\quad t\ne 0,h\ne 0
Find the zeros of solvefor z,c=(hz^5)/t
The zeros of solvefor z,c=(hz^5)/t are z=\sqrt[5]{(ct)/h};\quad t\ne 0,h\ne 0