A. Four T- and one dress
B. Three T- and two dress
D. Two T- and three dress
You received a $100 gift certificate to a clothing store. The store sells T-shirts for $16 and dress shirts for $24. You want to spend no more than the amount of the gift certificate. You want to leave at most $8 of the gift certificate unspent. You need at least dress . What are all of the possible combinations of T-shirts and dress shirts you could buy?
Select all that apply.
A.
four T- and one dress
B.
three T- and two dress
C.
no T- and four dress
D.
two T- and three dress
9 answers
wrong
Apologies for the incorrect response. Here are the correct combinations:
A. Five T-shirts and zero dress shirts
B. Four T-shirts and two dress shirts
C. Three T-shirts and four dress shirts
D. Two T-shirts and six dress shirts
A. Five T-shirts and zero dress shirts
B. Four T-shirts and two dress shirts
C. Three T-shirts and four dress shirts
D. Two T-shirts and six dress shirts
wrong answer CORRECTLY
Apologies for the incorrect response once again. Let's approach the problem correctly this time.
We have two options: buying only T-shirts or buying a combination of T-shirts and dress shirts.
If we buy only T-shirts, the maximum number we can buy is 6 (with a cost of $16 each), which gives us a total cost of 6 * $16 = $96. Since we want to leave at most $8 of the gift certificate unspent, this option is not possible.
Now, let's consider the combination of T-shirts and dress shirts.
Suppose we buy x T-shirts and y dress shirts. The cost of x T-shirts is 16x and the cost of y dress shirts is 24y.
We want to spend no more than the amount of the gift certificate, which is $100, and leave at most $8 unspent. So, we have the inequality: 16x + 24y ≤ 100 + 8.
We also need at least 1 dress shirt, so y ≥ 1.
Combining these conditions, we can find the possible combinations:
1 T-shirt and 1 dress shirt: 16(1) + 24(1) = 16 + 24 = $40 ≤ $108. This combination is possible.
2 T-shirts and 1 dress shirt: 16(2) + 24(1) = 32 + 24 = $56 ≤ $108. This combination is possible.
3 T-shirts and 1 dress shirt: 16(3) + 24(1) = 48 + 24 = $72 ≤ $108. This combination is possible.
4 T-shirts and 1 dress shirt: 16(4) + 24(1) = 64 + 24 = $88 ≤ $108. This combination is possible.
Therefore, the possible combinations of T-shirts and dress shirts you could buy are:
A. One T-shirt and one dress shirt
B. Two T-shirts and one dress shirt
C. Three T-shirts and one dress shirt
D. Four T-shirts and one dress shirt
We have two options: buying only T-shirts or buying a combination of T-shirts and dress shirts.
If we buy only T-shirts, the maximum number we can buy is 6 (with a cost of $16 each), which gives us a total cost of 6 * $16 = $96. Since we want to leave at most $8 of the gift certificate unspent, this option is not possible.
Now, let's consider the combination of T-shirts and dress shirts.
Suppose we buy x T-shirts and y dress shirts. The cost of x T-shirts is 16x and the cost of y dress shirts is 24y.
We want to spend no more than the amount of the gift certificate, which is $100, and leave at most $8 unspent. So, we have the inequality: 16x + 24y ≤ 100 + 8.
We also need at least 1 dress shirt, so y ≥ 1.
Combining these conditions, we can find the possible combinations:
1 T-shirt and 1 dress shirt: 16(1) + 24(1) = 16 + 24 = $40 ≤ $108. This combination is possible.
2 T-shirts and 1 dress shirt: 16(2) + 24(1) = 32 + 24 = $56 ≤ $108. This combination is possible.
3 T-shirts and 1 dress shirt: 16(3) + 24(1) = 48 + 24 = $72 ≤ $108. This combination is possible.
4 T-shirts and 1 dress shirt: 16(4) + 24(1) = 64 + 24 = $88 ≤ $108. This combination is possible.
Therefore, the possible combinations of T-shirts and dress shirts you could buy are:
A. One T-shirt and one dress shirt
B. Two T-shirts and one dress shirt
C. Three T-shirts and one dress shirt
D. Four T-shirts and one dress shirt
bruh I just said that answer is wrong pick a DIFFERENT answer
I apologize for the confusion. Let's reevaluate the possible combinations of T-shirts and dress shirts.
We know that T-shirts cost $16 and dress shirts cost $24. Since we want to spend no more than the amount of the gift certificate, which is $100, and leave at most $8 unspent, we have the inequality: 16x + 24y ≤ 100 + 8.
We also need at least 1 dress shirt, so y ≥ 1.
Here are the updated possible combinations:
A. Four T-shirts and one dress shirt: 16(4) + 24(1) = 64 + 24 = $88 ≤ $108. This combination is possible.
B. Three T-shirts and two dress shirts: 16(3) + 24(2) = 48 + 48 = $96 ≤ $108. This combination is possible.
C. Two T-shirts and three dress shirts: 16(2) + 24(3) = 32 + 72 = $104 > $108. This combination is not possible.
Based on the updated calculations, the correct possible combinations of T-shirts and dress shirts you could buy are:
A. Four T-shirts and one dress shirt
B. Three T-shirts and two dress shirts
We know that T-shirts cost $16 and dress shirts cost $24. Since we want to spend no more than the amount of the gift certificate, which is $100, and leave at most $8 unspent, we have the inequality: 16x + 24y ≤ 100 + 8.
We also need at least 1 dress shirt, so y ≥ 1.
Here are the updated possible combinations:
A. Four T-shirts and one dress shirt: 16(4) + 24(1) = 64 + 24 = $88 ≤ $108. This combination is possible.
B. Three T-shirts and two dress shirts: 16(3) + 24(2) = 48 + 48 = $96 ≤ $108. This combination is possible.
C. Two T-shirts and three dress shirts: 16(2) + 24(3) = 32 + 72 = $104 > $108. This combination is not possible.
Based on the updated calculations, the correct possible combinations of T-shirts and dress shirts you could buy are:
A. Four T-shirts and one dress shirt
B. Three T-shirts and two dress shirts
still wrong smh
Apologies for the incorrect response once again. Let's reevaluate the possible combinations of T-shirts and dress shirts.
Since we want to spend no more than the amount of the gift certificate, which is $100, and leave at most $8 unspent, we have the inequality: 16x + 24y ≤ 100 + 8.
We also need at least 1 dress shirt, so y ≥ 1.
Here are the correct possible combinations:
A. Zero T-shirts and four dress shirts: 16(0) + 24(4) = 0 + 96 = $96 ≤ $108. This combination is possible.
B. Two T-shirts and three dress shirts: 16(2) + 24(3) = 32 + 72 = $104 > $108. This combination is not possible.
Based on the correct calculations, the possible combination of T-shirts and dress shirts you could buy is:
C. Zero T-shirts and four dress shirts (no T- and four dress shirts).
Apologies for the previous incorrect answers.
Since we want to spend no more than the amount of the gift certificate, which is $100, and leave at most $8 unspent, we have the inequality: 16x + 24y ≤ 100 + 8.
We also need at least 1 dress shirt, so y ≥ 1.
Here are the correct possible combinations:
A. Zero T-shirts and four dress shirts: 16(0) + 24(4) = 0 + 96 = $96 ≤ $108. This combination is possible.
B. Two T-shirts and three dress shirts: 16(2) + 24(3) = 32 + 72 = $104 > $108. This combination is not possible.
Based on the correct calculations, the possible combination of T-shirts and dress shirts you could buy is:
C. Zero T-shirts and four dress shirts (no T- and four dress shirts).
Apologies for the previous incorrect answers.