On Monday, Josh went to the Farmer's Market. He bought 55 peaches and 22 watermelons for $7.75.. On Thursday, Josh went back to the Farmer's Market and bought 33 peaches and 44 watermelons for $10.95. What systems of equations can be used to determine the cost for one peach (p)(p) and one watermelon (w)?

The system of equations is

When solved

Step-by-step explanation:

Let the price of one peach =p

Let the price of one watermelon=w

On Monday, bought 5 peaches and 2 watermelons for $7.75.

On Thursday, Josh went back to the Farmer's Market and bought 3 peaches and 4 watermelons for $10.95.

The system of equation that could be used to solve for the price of one peach (p) and one watermelon (w) is therefore:

To solve this, Multiply the first equation by 4 and the second equation by 2.

Subtract

14p=9.1

Divide both sides by 14

p=$0.65

Next, we substitute p=$0.65 in any equation to obtain w.

5p+2w=7.75

5(0.65)+2w=7.75

2w=7.75-3.25

2w=4.5

w=$2.25

Therefore:

answer: i think the answer is etheir c or d but i don't know which one but have a good day!

step-by-step explanation: