Question

333 erasers cost \$4.41$4.41dollar sign, 4, point, 41. Which equation would help determine the cost of 444 erasers? Choose 1 answer: Choose 1 answer: (Choice A) A \dfrac{4}{x} = \dfrac{\$4.41}{3} x 4 ​ = 3 $4.41 ​ start fraction, 4, divided by, x, end fraction, equals, start fraction, dollar sign, 4, point, 41, divided by, 3, end fraction (Choice B) B \dfrac{4}{\$4.41} = \dfrac{x}{3} $4.41 4 ​ = 3 x ​ start fraction, 4, divided by, dollar sign, 4, point, 41, end fraction, equals, start fraction, x, divided by, 3, end fraction (Choice C) C \dfrac{4}{3} = \dfrac{\$4.41}{x} 3 4 ​ = x $4.41 ​ start fraction, 4, divided by, 3, end fraction, equals, start fraction, dollar sign, 4, point, 41, divided by, x, end fraction (Choice D) D \dfrac{4}{x} = \dfrac{3}{\$4.41} x 4 ​ = $4.41 3 ​ start fraction, 4, divided by, x, end fraction, equals, start fraction, 3, divided by, dollar sign, 4, point, 41, end fraction (Choice E) E None of the above

Answer 1

Answer:

Option D will be correct.

Step-by-step explanation:

The 333 erasers cost $4.41.

We have to determine the cost of 444 erasers.

Let the price of 444 erasers is $x.

Therefore, since the number of erasers cost per dollars is constant, hence the equation that would help to determine the cost of 444 erasers will be $\frac{333}{4.41} = \frac{444}{x}$

⇒ $\frac{3}{4.41} = \frac{4}{x}$

Therefore, option D will be correct. (Answer)