Penny has at least $4.50 plus $\frac{2}{5}$ of the amount of money that Susie has.

1. Write an expression for the amount Penny has ($p$) in terms of how much Susie has ($s$).

2. If Susie has $11.50, use your expression to calculate how much Penny has.

We can begin by defining Penny's total wealth as a mix of a set sum and a portion of Susie's wealth to develop an expression of how much money she has. We are informed that Penny has at least $4.50 and an additional 2/5 of Susie's wealth. Hence, we can write:

p = $4.50 + (2/5)s

where p is Penny's wealth, s is Susie's wealth, and s is represented by the letters.

If Susie has $11.50, we may enter s = $11.50 into the formula for p to see how much Penny has:

p = $4.50 + (2/5)($11.50)

p = $4.50 + $4.60

p = $9.10

As a result, Penny has $9.10 and Susie has $11.50.

In conclusion, the equation for Penny's wealth in terms of Susie's wealth is p = $4.50 + (2/5)s. When we enter s = $11.50 into the formula, we obtain p = $9.10, which is how much money Penny has while Susie has $11.50.

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Penny has at least $4.50 plus \(\frac{2}{5}\) of the amount of money that Susie has.1. Write an expression for the amount Penny has (\(p\)) in terms of how much Susie has (\(s\)).2. If Susie has $11.50, use your expression to calculate how much Penny has.

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Penny has at least $4.50 plus \(\frac{2}{5}\) of the amount of money that Susie has.

1. Write an expression for the amount Penny has (\(p\)) in terms of how much Susie has (\(s\)).

2. If Susie has $11.50, use your expression to calculate how much Penny has.