Question

Joanne sells silk-screened T-shirts at community festivals and craft fairs. Her marginal cost to produce one T-shirt is $3.50. Her total cost to produce 40 T-shirts is $220, and she sells them for $8 each. a. Find the linear cost function for Joanne's T-shirt production. b. How many T-shirts must she produce and sell in order to break even? c. How many T-shirts must she produce and sell to make a profit of $700? a. The linear cost function is C(x) = 3.5x + 80. b. Joanne must produce and sell 18 T-shirts in order to break even. c. Joanne must produce and sell 174 T-shirts to make a profit of $700.

          Joanne sells silk-screened T-shirts at community festivals and craft fairs. Her marginal cost to produce one T-shirt is $3.50. Her total cost to produce 40 T-shirts is $220, and she sells them for $8 each.
a. Find the linear cost function for Joanne's T-shirt production.
b. How many T-shirts must she produce and sell in order to break even?
c. How many T-shirts must she produce and sell to make a profit of $700?

a. The linear cost function is C(x) = 3.5x + 80.
b. Joanne must produce and sell 18 T-shirts in order to break even.
c. Joanne must produce and sell 174 T-shirts to make a profit of $700.

Joanne sells silk-screened T-shirts at community festivals and craft fairs. Her marginal cost to produce one T-shirt is 3.50. Her total cost to produce 40 T-shirts is220, and she sells them for 8 each.
a. Find the linear cost function for Joanne's T-shirt production.
b. How many T-shirts must she produce and sell in order to break even?
c. How many T-shirts must she produce and sell to make a profit of700?

a. The linear cost function is C(x) = 3.5x + 80.
b. Joanne must produce and sell 18 T-shirts in order to break even.
c. Joanne must produce and sell 174 T-shirts to make a profit of 700.

Added by Austin M.

Question

Please give Ace some feedback