1 1/3 4/25 1 1/4 4 3/4 5/8 and 5 these are the flashcards

1) what two flash cards have a difference of 3 3/4

2) which two flashcards have a product of 1/5

3. which two flashcards have a quotient of 8

I'll do the first one for you.

1) 5 - 1 1/4 = 3 3/4

If you post your answers for the other two, I'll check them for you.

i got 5 divided 5/8 how do you get 8 please show me how u get 8

5 / (5/8)

5 * (8/5) = 40/5 = 8

To find the answers to these questions, we need to perform some arithmetic operations. Let's break it down step by step:

1) To find the two flashcards with a difference of 3 3/4, we can subtract all the possible pairs and check if the result equals 3 3/4.

Calculations:
1st card - 2nd card = 1 1/3 - 1 1/4 = 4/3 - 5/4
= (16/12) - (15/12)
= 1/12

1st card - 3rd card = 1 1/3 - 4/25 = 4/3 - 4/25
= (100/75) - (12/75)
= 88/75

1st card - 4th card = 1 1/3 - 4 3/4 = 4/3 - 19/4
= (16/12) - (57/12)
= -41/12

1st card - 5th card = 1 1/3 - 5/8 = 4/3 - 5/8
= (32/24) - (15/24)
= 17/24

1st card - 6th card = 1 1/3 - 5 = 4/3 - 15/3
= 1/3

1st card - 7th card = 1 1/3 - 5
= 19/3 - 15/3
= 4/3

1st card - 8th card = 1 1/3 - 5/8 = 4/3 - 5/8
= (32/24) - (15/24)
= 17/24

From the calculations, it appears that the flashcards with the difference of 3 3/4 are the 4th and 6th flashcards (4 3/4 and 5).

2) To find the two flashcards with a product of 1/5, we can multiply all the possible pairs and check if the result equals 1/5.

Calculations:
1st card * 2nd card = (4/3) * (5/4)
= (20/12)
= 5/3

1st card * 3rd card = (4/3) * (4/25)
= (16/75)

1st card * 4th card = (4/3) * (19/4)
= (76/12)
= 19/3

1st card * 5th card = (4/3) * (5/8)
= (20/24)
= 5/6

1st card * 6th card = (4/3) * 5
= 20/3

1st card * 7th card = (4/3) * 5
= 20/3

1st card * 8th card = (4/3) * (5/8)
= (20/24)
= 5/6

From the calculations, it appears that there are no flashcard pairs with a product of 1/5.

3) To find the two flashcards with a quotient of 8, we can divide all the possible pairs and check if the result equals 8.

Calculations:
1st card / 2nd card = (4/3) / (5/4)
= (4/3) * (4/5)
= (16/15)

1st card / 3rd card = (4/3) / (4/25)
= (4/3) * (25/4)
= 25/3

1st card / 4th card = (4/3) / (19/4)
= (4/3) * (4/19)
= 16/19

1st card / 5th card = (4/3) / (5/8)
= (4/3) * (8/5)
= 32/15

1st card / 6th card = (4/3) / 5
= 4/15

1st card / 7th card = (4/3) / 5
= 4/15

1st card / 8th card = (4/3) / (5/8)
= (4/3) * (8/5)
= 32/15

From the calculations, it appears that there are no flashcard pairs with a quotient of 8.

In summary:
1) The flashcards with a difference of 3 3/4 are the 4th and 6th flashcards.
2) There are no flashcard pairs with a product of 1/5.
3) There are no flashcard pairs with a quotient of 8.