Mrs. Fowler took her grandchildren to a baseball game, with plans to spend no more than $36 on snacks. An order of nachos costs $4 and a bag of peanuts costs $3.Select the inequality in standard form that describes this situation. Use the given numbers and the following variables.x= the number of nacho ordersy= the number of bags of peanutsChoices:(A) 3x+4y≤36(B) 4x + 3y < 36(C) 4x+3y≤36(D) 3x + 4y < 36
Q. Mrs. Fowler took her grandchildren to a baseball game, with plans to spend no more than $36 on snacks. An order of nachos costs $4 and a bag of peanuts costs $3.Select the inequality in standard form that describes this situation. Use the given numbers and the following variables.x= the number of nacho ordersy= the number of bags of peanutsChoices:(A) 3x+4y≤36(B) 4x+3y<36(C) 4x+3y≤36(D) 3x+4y<36
Determine Cost and Inequality: Determine the cost per item and set up the inequality. Mrs. Fowler plans to spend no more than $36 on snacks. An order of nachos costs $4, which is represented by the variable x, and a bag of peanuts costs $3, which is represented by the variable y. The inequality will represent the total cost of x orders of nachos and y bags of peanuts being less than or equal to$36.
Write Inequality: Write the inequality using the given information. The total cost for nachos is 4x (since each order of nachos costs $4) and the total cost for peanuts is 3y (since each bag of peanuts costs $3). Since Mrs. Fowler can spend at most $36, the inequality will be 4x (cost of nachos) plus 3y (cost of peanuts) is less than or equal to 36. This gives us the inequality 4x+3y≤36.
Check Against Choices: Check the inequality against the given choices. The inequality we have found is 4x+3y≤36, which matches one of the given choices.
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