Question

Elizabeth has 8 ounces of chopped vegetables in a mixing bowl. She needs to have a minimum of 50 ounces for a party-sized salad recipe. The measuring cup Elizabeth uses holds 3 ounces.

Write an inequality that can be used to find the number of times, x, that Elizabeth should fill the measuring cup with chopped vegetables in order to follow the recipe. Solve the inequality, and graph the solution set in the space below. Show your work.

Answer 1

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Step-by-step explanation:

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Answer 2

Inequalities

Given:

8 ounces of chopped vegetable are present.

At least 50 ounces of vegetable should be there.

The measuring cup contains 3 ounces at once.

To Find:

Inequality satisfying above condition.

Explanation:

Let the x be the number of times Elizabeth uses her cup to make chopped vegetables .

According to the question, the inequality that will be formed , is,

$8+3x\geq50$

$3x\geq42\\\implies x\geq14$

and

$x\geq0$, as the number of cup can equal to or greater than 0.

So, Elizabeth needs at least 14 times the measuring cup to make part sized chopped vegetables.

The graph of this inequality  is attached.

The dark shaded portion, signifies this inequality satisfying portion.