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# Find the differential of the function. T = v/6 + uvw

**Solution:**

We will make use of the concept of the Differential equation to find the function.

An equation that contains the derivative of a function is called a differential function.

dT = (მT/მu) du + (მT/მv) dv + (მT/მw) dw

= (-v(vw)/(6 + uvw)^{2}) du + (6 + uvw - -v(uw)/(6 + uvw)^{2}) dv + (-v(uv)/(6 + uvw)^{2}) dw

= 6/(6 + uvw)^{2 }( -v^{2}w du + dv - uv^{2} dw)

dT = 6/(6 + uvw)^{2 }( -v^{2}w du + dv - uv^{2} dw)

Thus the differential of the function T = v/6 + uvw is dT = 6/(6 + uvw)^{2 }( -v^{2}w du + dv - uv^{2} dw)

## Find the differential of the function. T = v/6 + uvw

**Summary:**

The differential of the function T = v/6 + uvw is dT = 6/(6 + uvw)2 ( -v2w du + dv - uv2 dw)

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