If \[{{(x-a)}^{2}}+{{(y-b)}^{2}}={{c}^{2}}\], for some c > 0, then\[\frac{{{\left[ 1+{{\left( \frac{dy}{dx} \right)}^{2}} \right]}^{\frac{3}{2}}}}{\frac{{{d}^{2}}y}{d{{x}^{2}}}}\] is

Is a constant independent of a and b

If \[{{(x-a)}^{2}}+{{(y-b)}^{2}}={{c}^{2}}\], for some c > 0, then\[\f

1.	If \[{{(x-a)}^{2}}+{{(y-b)}^{2}}={{c}^{2}}\], for some c > 0, then\[\frac{{{\left[ 1+{{\left( \frac{dy}{dx} \right)}^{2}} \right]}^{\frac{3}{2}}}}{\frac{{{d}^{2}}y}{d{{x}^{2}}}}\] is
A.	Is a constant dependent on a
B.	Is a constant dependent on b
C.	Is a constant independent of a and b
D.	0
Answer» D. 0

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If \[{{(x-a)}^{2}}+{{(y-b)}^{2}}={{c}^{2}}\], for some c > 0, then\[\frac{{{\left[ 1+{{\left( \frac{dy}{dx} \right)}^{2}} \right]}^{\frac{3}{2}}}}{\frac{{{d}^{2}}y}{d{{x}^{2}}}}\] is

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