The parameterization for the lower half of the hyperbola $16(y+8)^{2}-9(x-6)^{2}=144$ using hyperbolic functions is $x=a+b \sinh t, y=c+d \cosh t,-\infty

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The parameterization for the lower half of the hyperbola $16(y+8)^{2}-9(x-6)^{2}=144$ using hyperbolic functions is $x=a+b \sinh t, y=c+d \cosh t,-\infty<t<\infty$, where a =----------,b =--------,c =------,and d =----------.

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The Answer of The parameterization for the lower half of the hyperbola $16(y+8)^{2}-9(x-6)^{2}=144$ using hyperbolic functions is $x=a+b \sinh t, y=c+d \cosh t,-\infty<t<\infty$, where a =----------,b =--------,c =------,and d =----------.

The Parameterization for the Lower Half of the Hyperbola 16(y+8)2−9(x−6)2=14416(y+8)^{2}-9(x-6)^{2}=14416(y+8)2−9(x−6)2=144 Using Hyperbolic Functions Is

The Parameterization for the Lower Half of the Hyperbola $16(y+8)^{2}-9(x-6)^{2}=144$ Using Hyperbolic Functions Is