16 sin^4x + 2sin^4y + 4 sin^4z - 16 sinxsinysinz

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on Mar 30, 2025 at 2:35 am



You asked:

Evaluate the expression: 16sin⁡(x)4+2sin⁡(y)4+4sin⁡(z)4−16sin⁡(x)sin⁡(y)sin⁡(z)16 {\sin\left( x \right)}^{4} + 2 {\sin\left( y \right)}^{4} + 4 {\sin\left( z \right)}^{4} - 16 \sin\left( x \right) \sin\left( y \right) \sin\left( z \right)

MathBot Answer:

16sin⁡(x)4+2sin⁡(y)4+4sin⁡(z)4−16sin⁡(x)sin⁡(y)sin⁡(z)=16sin⁡4(x)−16sin⁡(x)sin⁡(y)sin⁡(z)+2sin⁡4(y)+4sin⁡4(z)16 {\sin\left( x \right)}^{4} + 2 {\sin\left( y \right)}^{4} + 4 {\sin\left( z \right)}^{4} - 16 \sin\left( x \right) \sin\left( y \right) \sin\left( z \right) = 16 \sin^{4}{\left(x \right)} - 16 \sin{\left(x \right)} \sin{\left(y \right)} \sin{\left(z \right)} + 2 \sin^{4}{\left(y \right)} + 4 \sin^{4}{\left(z \right)}

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