To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at least $20.00 by selling some of them for $4.00 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at least" $20.00, that means the inequality will have a greater-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$4.00 \\\text{total profit}\geq\$20.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$4.00c\geq t \\\$4.00c\geq \$20.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at least $75.00 by selling some of them for $5.00 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at least" $75.00, that means the inequality will have a greater-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$5.00 \\\text{total profit}\geq\$75.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$5.00c\geq t \\\$5.00c\geq \$75.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at least $85.00 by selling some of them for $3.00 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at least" $85.00, that means the inequality will have a greater-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$3.00 \\\text{total profit}\geq\$85.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$3.00c\geq t \\\$3.00c\geq \$85.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at least $15.00 by selling some of them for $0.75 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at least" $15.00, that means the inequality will have a greater-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$0.75 \\\text{total profit}\geq\$15.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$0.75c\geq t \\\$0.75c\geq \$15.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at least $15.00 by selling some of them for $1.75 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at least" $15.00, that means the inequality will have a greater-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$1.75 \\\text{total profit}\geq\$15.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$1.75c\geq t \\\$1.75c\geq \$15.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at most $50.00 by selling some of them for $3.00 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at most" $50.00, that means the inequality will have a less-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$3.00 \\\text{total profit}\leq\$50.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$3.00c\leq t \\\$3.00c\leq \$50.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at most $20.00 by selling some of them for $4.00 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at most" $20.00, that means the inequality will have a less-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$4.00 \\\text{total profit}\leq\$20.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$4.00c\leq t \\\$4.00c\leq \$20.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at most $75.00 by selling some of them for $5.00 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at most" $75.00, that means the inequality will have a less-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$5.00 \\\text{total profit}\leq\$75.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$5.00c\leq t \\\$5.00c\leq \$75.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at most $85.00 by selling some of them for $3.00 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at most" $85.00, that means the inequality will have a greater-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$3.00 \\\text{total profit}\leq\$85.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$3.00c\leq t \\\$3.00c\leq \$85.00$

To set up the inequality that represents Jimmy's situation, first identify what is given in the word problem and then translate it into mathematical terms.

"Jimmy has a collection of baseball cards. He wants to make at most $15.00 by selling some of them for $0.75 per card."

Let,

$\displaystyle \\c=\#\text{of baseball cards} \\t=\text{total profit}$

Since Jimmy wants to make "at most" $15.00, that means the inequality will have a less-than or equal-to sign.

$\displaystyle \\\text{baseball card selling price}=\$0.75 \\\text{total profit}\leq\$15.00$

From here, set up the general inequality and substitute the known values.

$\displaystyle \\ \$0.75c\leq t \\\$0.75c\leq \$15.00$