Crispy Clover, a popular vegetarian restaurant, introduced a new menu that has

Question

\[20\%\] more dishes than the previous menu. The previous menu had
\[D\] dishes.
Which of the following expressions could represent how many dishes Crispy Clover's new menu has?
Choose 2 answers:
Choose 2 answers:
(Choice A)

\[D+\dfrac{1}{5}D\]
A

\[D+\dfrac{1}{5}D\]
(Choice B)
\[1.2D\]
B
\[1.2D\]
(Choice C)
\[D+20\]
C
\[D+20\]
(Choice D)
\[20D\]
D
\[20D\]
(Choice E)
\[D+20D\]
E
\[D+20D\]

Answer 1

The correct answer choices are (Choice B) \[1.2D\] and (Choice C) \[D+20\].

The first answer choice \[D+\dfrac{1}{5}D\] is incorrect because it adds an extra \[\dfrac{1}{5}D\] to the original number of dishes, which is not equal to a 20% increase.

The fourth answer choice \[20D\] is incorrect because it multiplies the original number of dishes by 20, which would result in a much larger increase than 20%.

The fifth answer choice \[D+20D\] is also incorrect because it adds the original number of dishes to 20 times the original number of dishes, which would again result in a much larger increase than 20%.

Answer 2

wrong

Answer 3

I apologize for the mistake in my previous response. Let's reassess the options:

The correct answer choices are (Choice A) \[D+\dfrac{1}{5}D\] and (Choice B) \[1.2D\].

Choice A represents adding the original number of dishes (D) to 20% of the original number of dishes (\[\dfrac{1}{5}D\]), which gives the total number of dishes in the new menu.

Choice B represents multiplying the original number of dishes (D) by 1.2, which is equivalent to adding 20% of the original number of dishes to the original number of dishes.

Therefore, both choices A and B accurately represent the number of dishes in Crispy Clover's new menu.