randRange(1, 4) -randRange(1, 10)

Write an expression to represent:

CardinalThrough20(-B) less than the product of cardinalThrough20(M) and a number `x`.

M * x + B

The product of cardinalThrough20(M) and a number `x` can be written as `M` `x`.

CardinalThrough20(-B) less than something means that we subtract `-B` from it.

If we subtract `-B` from `expr(["*", M, "x"])`, we have `expr(["+", ["*", M, "x"], B])`.

randRange(1, 4) randRange(1, 10)

CardinalThrough20(B) more than the product of cardinalThrough20(M) and a number `x`.

The product of cardinalThrough20(M) and a number `x` can be written as `M` `x`.

CardinalThrough20(B) more than something means that we add `B` to it.

If we add `B` to `expr(["*", M, "x"])`, we have `expr(["+", B, ["*", M, "x"]])`.

-randRange(1, 4) randRange(1, 10)

CardinalThrough20(B) minus the product of cardinalThrough20(-M) and a number `x`.

The product of cardinalThrough20(-M) and a number `x` can be written as `-M` `x`.

CardinalThrough20(B) minus something means that we subtract it from `B`.

If we subtract `expr(["*", -M, "x"])` from `B`, we have `expr(["+", B, ["*", M, "x"]])`.

randRange(2, 4) 0

The product of cardinalThrough20(M) and a number `x`.

"Product" means that we multiply `M` and `x`.

If we multiply `M` and `x`, we have `expr(["*", M, "x"])`.

randRange(1, 4) randRange(1, 10)

The sum of cardinalThrough20(B) and the product of cardinalThrough20(M) and a number `x`.

The product of cardinalThrough20(M) and a number `x` can be written as `M` `x`.

"Sum" means that we add `B` and `expr(["*", M, "x"])`.

If we add `B` and `expr(["*", M, "x"])`, we have `expr(["+", B, ["*", M, "x"]])`.