What is the inverse of (9sqrt(x^2-144))/(x^2-144) ?

The inverse of (9sqrt(x^2-144))/(x^2-144) is (3sqrt(16x^2+9))/x ,-(3sqrt(16x^2+9))/x

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inverse of (9sqrt(x^2-144))/(x^2-144)

inverse

\frac{9 x ^{2} - 144}{x ^{2} - 144}

\frac{3 16 x ^{2} + 9}{x}, - \frac{3 16 x ^{2} + 9}{x}

Solution steps

y = \frac{9 x ^{2} - 144}{x ^{2} - 144}

Replace

x

with

y

x = \frac{9 y ^{2} - 144}{y ^{2} - 144}

Solve for

y, x = \frac{9 y ^{2} - 144}{y ^{2} - 144}

\frac{3 16 x ^{2} + 9}{x}, - \frac{3 16 x ^{2} + 9}{x}

lo g_{2} (4 x + 6)

f (x) = - 2 (x - 3) 2 - 6

s^{2} + 4.5 s + 9

f (x) = cos (x - 1) + 2

- 2 x - 2

What is the inverse of (9sqrt(x^2-144))/(x^2-144) ?
The inverse of (9sqrt(x^2-144))/(x^2-144) is (3sqrt(16x^2+9))/x ,-(3sqrt(16x^2+9))/x