in a bag there are 2 red buttons, 3 green buttons, and 4 purple buttons. A student writes the ratio for the number of purple buttons to green buttons as 3:4 . Is this student correct? Explain why or why not.
No, the student is not correct. The student states that the ratio of purple buttons to green buttons is 3:4. However, in the bag there are actually 4 purple buttons and 3 green buttons, so the correct ratio is 4:3.
No, the student is not correct. To determine if the student's ratio is correct, we need to compare the number of purple buttons to the number of green buttons. According to the information given, there are 4 purple buttons and 3 green buttons. Therefore, the correct ratio for the number of purple buttons to green buttons is 4:3, not 3:4. The student swapped the numbers in the ratio, which resulted in an incorrect statement.
To determine if the student's ratio is correct, we need to compare the actual ratio of purple buttons to green buttons from the given information.
According to the information given, there are 3 green buttons and 4 purple buttons in the bag.
To find the ratio of purple buttons to green buttons, we divide the number of purple buttons by the number of green buttons:
Purple buttons / Green buttons = 4 / 3
Simplifying the ratio, we can multiply both sides by a common factor to get whole numbers:
4 / 3 = (4/1) / (3/1) = 4 * 1 / 3 * 1 = 4/3
The simplified ratio is 4:3, not 3:4.
Therefore, the student is incorrect. The correct ratio of purple buttons to green buttons is 4:3, not 3:4.