John has 5 boxes of sweets. One group of boxes has 5 sweets in each box. The second group of boxes has 4 sweets in each box. John has a total of 22 sweets. How many boxes of each type John has? ( Hint Use table)
Answers
Answer:
there 3 boxes with 4 sweets and 2 boxes with 5 sweets
Step-by-step explanation:
3 boxes with 4 sweets and 2 boxes with 5 sweets
Step-by-step explanation:
Boxes with 4 sweets= x
Boxes with 5 sweets= y
As per given, we have following equations:
x + y = 5
4x + 5y = 22
x= 5- y as per the first equation, considering in second one:
4(5 - y) + 5y = 22
20 - 4y + 5y = 22
y =2
Then:
x= 5 - y = 5 - 2= 3
So there 3 boxes with 4 sweets and 2 boxes with 5 sweets
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Answer:
there 3 boxes with 4 sweets and 2 boxes witl
<
5 sweets
Step-by-step explanation:
3 boxes with 4 sweets and 2 boxes with 5 sweets
Step-by-step explanation:
Boxes with 4 sweets=x
Boxes with 5 sweets=y
As per given, we have following equations:
x+y=5
4x+5y = 22
x=5-y as per the first equation, considering in
second one:
4(5- y) +5y=22
20-4y+5y = 22
y =2
Then:
x=5-y=5-2=3
So there 3 boxes with 4 sweets and 2 boxes with 5
sweets
I hope this helps for you
plz Mark me as brainliest