Skyler is making cookies to donate to the bake sale at his local grocery store. He makes 23 of the cookies on a given night and has only enough time to decorate 14 of them. What is the fractional portion remaining that he still needs to decorate?(1 point)

Responses

1112
Start Fraction 11 over 12 End Fraction

37
Start Fraction 3 over 7 End Fraction

12
Start Fraction 1 over 2 End Fraction

512

Wrong

wrong

To find the fractional portion remaining that Skyler still needs to decorate, we need to find the difference between the total number of cookies and the number of cookies he has already decorated.

Total number of cookies = 23
Number of cookies decorated = 14

Fractional portion remaining = (Total number of cookies - Number of cookies decorated) / Total number of cookies

Fractional portion remaining = (23 - 14) / 23

Fractional portion remaining = 9 / 23

So, the fractional portion remaining that Skyler still needs to decorate is Start Fraction 9 over 23 End Fraction.

To find the fractional portion that Skyler still needs to decorate, we need to compare the number of cookies he has already decorated (14) to the total number of cookies he made (23).

First, we subtract the number of decorated cookies from the total number of cookies:
23 - 14 = 9

So, there are 9 cookies remaining to be decorated.

To express this as a fraction, we write the number of remaining cookies (9) as the numerator and the total number of cookies (23) as the denominator:

Start Fraction 9 over 23 End Fraction

Therefore, the fractional portion remaining that Skyler still needs to decorate is
Start Fraction 9 over 23 End Fraction.

To find the fractional portion remaining that Skyler still needs to decorate, we need to subtract the number of cookies he has already decorated from the total number of cookies he made.

Total number of cookies made = 23
Number of cookies already decorated = 14

Remaining number of cookies to decorate = Total number of cookies made - Number of cookies already decorated
= 23 - 14
= 9

The fractional portion remaining is 9/23.