Expand the following expression: 𝑐(3−𝑐)c(3−c)

The expression is already given as c(3-c)c(3-c). To expand it, we will use the distributive property of multiplication over addition/subtraction. Here are the steps:

1. Multiply the first term in the first bracket by the terms in the second bracket: c * c = c^2 and c * (3 - c) = 3c - c^2
2. Multiply the second term in the first bracket by the terms in the second bracket: (3 - c) * c = 3c - c^2 and (3 - c) * (3 - c) = 9 - 6c + c^2

So, the expanded form of the expression c(3-c)c(3-c) is:

c^2 + 3c - c^2 + 3c - c^2 + 9 - 6c + c^2

Simplify the expression by combining like terms:

c^2 - c^2 + c^2 + 3c + 3c - 6c + 9

This simplifies to:

c^2 + 9

So, the expanded form of the expression c(3-c)c(3-c) is c^2 + 9.