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5.5 B+4R=28
The given equation models the cost if Amit picks 
B pounds of blueberries and 
R pounds of raspberries at a farm where blueberries cost 
$5.50 per pound and raspberries cost 
$4.00 per pound. According to the equation, how much does Amit spend in total on both types of berries?
Choose 1 answer:
(A) 
$9.50
(B) 
$22.00
(c) 
$28.00
(D) 
$56.00

5.5B+4R=28 5.5 B+4 R=28 \newlineThe given equation models the cost if Amit picks B B pounds of blueberries and R R pounds of raspberries at a farm where blueberries cost $5.50 \$ 5.50 per pound and raspberries cost $4.00 \$ 4.00 per pound. According to the equation, how much does Amit spend in total on both types of berries?\newlineChoose 11 answer:\newline(A) $9.50 \$ 9.50 \newline(B) $22.00 \$ 22.00 \newline(C) $28.00 \$ 28.00 \newline(D) $56.00 \$ 56.00

Full solution

Q. 5.5B+4R=28 5.5 B+4 R=28 \newlineThe given equation models the cost if Amit picks B B pounds of blueberries and R R pounds of raspberries at a farm where blueberries cost $5.50 \$ 5.50 per pound and raspberries cost $4.00 \$ 4.00 per pound. According to the equation, how much does Amit spend in total on both types of berries?\newlineChoose 11 answer:\newline(A) $9.50 \$ 9.50 \newline(B) $22.00 \$ 22.00 \newline(C) $28.00 \$ 28.00 \newline(D) $56.00 \$ 56.00
  1. Understand the equation: Understand the equation.\newlineThe equation given is 5.5B+4R=285.5B + 4R = 28. This means that the cost of BB pounds of blueberries at $5.50\$5.50 per pound plus the cost of RR pounds of raspberries at $4.00\$4.00 per pound equals $28\$28.
  2. Identify representation: Identify what the equation represents.\newlineThe equation represents the total amount of money Amit spends on blueberries and raspberries. The left side of the equation 5.5B+4R5.5B + 4R is the total cost, and the right side of the equation 2828 is the amount Amit spends in total.
  3. Solve for total cost: Solve the equation for the total cost.\newlineSince the equation is already solved for the total cost 2828, we can see that Amit spends $28\$28 in total on both types of berries.

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