Solve 𝜕^2𝑧/𝜕𝑥𝜕𝑦 =sin𝑥 sin𝑦 for which 𝜕𝑧/𝜕𝑦=−2 sin𝑦 when x=0 and z =0 when y is odd multiple of 𝜋/2

6.B] Solve $\frac{\partial ^{2}z}{\partial x{\partial y}}$ = sin 𝑥 sin 𝑦 for which $\frac{\partial z}{\partial x}$ = −2 sin 𝑦 when x= 0 and z = 0 when y is odd multiple of $\frac{\Pi}{2}$ .

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