Question

Solve the seperable differential equation 9yy'= x. Use the following initial condition: y(9) = 3. Express $x^2$ in terms of y. $x^2 = $ (function of y).

          Solve the seperable differential equation
9yy'= x.
Use the following initial condition: y(9) = 3.
Express $x^2$ in terms of y.
$x^2 = $ (function of y).

Added by Kyle C.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Sri K

09/25/2022

Step 1

Step 1: Rewrite the differential equation as: $$9yy' = x$$ $$9y \frac{dy}{dx} = x$$ $$9y dy = x dx$$ Show more…

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Solve the seperable differential equation 9yy'= x. Use the following initial condition: y(9) = 3. Express x² in terms of y. x² = (function of y).

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Solve the seperable differential equation 9yy'= x. Use the following initial condition: y(9) = 3. Express $x^2$ in terms of y. $x^2 = $ (function of y).

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