<h5>The function $h$ is defined by $h(x)=a^{x}+b$, where $a$ and $b$ are positive constants. The graph of $h(x)$ in the $xy$-plane passes through the points $(0,10)$ and $(-2,\frac{325}{36})$. What is the value of $ab$?</h5>

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Mashaal Masha

The function $h$ is defined by $h(x)=a^{x}+b$, where $a$ and $b$ are positive constants. The graph of $h(x)$ in the $xy$-plane passes through the points $(0,10)$ and $(-2,\frac{325}{36})$. What is the value of $ab$?

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Mashaal Masha

The function $h$ is defined by $h(x)=a^{x}+b$, where $a$ and $b$ are positive constants. The graph of $h(x)$ in the $xy$-plane passes through the points $(0,10)$ and $(-2,\frac{325}{36})$. What is the value of $ab$?