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Harrizon [31]
1 year ago
12

A baker makes apple tarts and apple pies each day. Each tart, t, requires 1 apple, and peach pie, p, requires 8 apples. The bake

r receives a shipment of 184 apples every day. If the baker makes no more than 40 tarts per day, which system of inequalities can be used to find the possible number of pies and tarts the baker can make?
t ≤ 40
p ≤ 184
t ≤ 40
8p ≤ 184
t ≤ 40
p + 8t ≤ 184
t ≤ 40
8p + t ≤ 184
the answer is D is the answer
Mathematics
2 answers:
SVETLANKA909090 [29]1 year ago
7 0

Answer:

i think 8p+tLess equal to 184

son4ous [18]1 year ago
3 0

Answer:

Step-by-step explanation:

well, 40 tarts each day can result in 40 tarts 40 apples. that is already 80 apples. then if you take p (peach pie) requires 8 apples, and you have 104 left.  now that you know that, you have to take 104 / 8 and you would get 13. so 13 peach pies result in 104 apples used.

that would mean:

8p < 184

p + 8t < 184

and more but i can add them if you need them

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Rumor of the cancellation of final exams began to spread one day on a college campus with a population of 80 thousand students.S
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Answer:

P(t) is directly proportional to N and N'.

Where P is the increase in numbers of students who have heard the exam's cancellation rumor at any time t;

N is numbers of students who have heard the rumor of the exam's cancellation;

N' is numbers of students who have not heard the rumor of the exam's cancellation;

N' = (80 - N). Since the total number of students is 80;

K is the constant of the proportionality.

K is calculated to be 9/700

Therefore,

P(t) = KNN'

P(t) = (9/700) x N x (80 - N)

Step-by-step explanation:

The total number of students is 80. For N, N' = 80 - N.

Initially, 1 thousand people heard the rumor.

Within/after a day, the increased in number of students who have heard the rumor is P = 10 - 1 = 9

P = 9 = K x 10x (80-10)

9 = K x 10 x 70 = 700K.

Divide both sides by 700,

9/700 = (700/700)K

K = 9/700

Subtitle K into the equation P(t) = KNN'

P(t) = (9/700) x N x N'

P(t) = (9/700) x N x (80 - N), where N' = 80 - N

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Step-by-step explanation:

Step 1

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