Let $\left(t_{0}, P\left(t_{0}\right)\right)$ be the intersection of the graphs of the two exponential functions $P=a(1+r)^{t}$ and $P=b(1+s)^{t}$, where $0

Question

Let $\left(t_{0}, P\left(t_{0}\right)\right)$ be the intersection of the graphs of the two exponential functions $P=a(1+r)^{t}$ and $P=b(1+s)^{t}$, where $0<a<b$. If $r$ is increased, does $P\left(t_{0}\right)$ increase, decrease, or stay the same?

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The Answer of Let $\left(t_{0}, P\left(t_{0}\right)\right)$ be the intersection of the graphs of the two exponential functions $P=a(1+r)^{t}$ and $P=b(1+s)^{t}$, where $0<a<b$. If $r$ is increased, does $P\left(t_{0}\right)$ increase, decrease, or stay the same?

Let (t0,P(t0))\left(t_{0}, P\left(t_{0}\right)\right)(t0​,P(t0​)) Be the Intersection of the Graphs of the Two Exponential

Let $\left(t_{0}, P\left(t_{0}\right)\right)$ Be the Intersection of the Graphs of the Two Exponential