Joann N.
asked 02/10/17Pamphlets weigh 40 ounces each. each pamphlet weighs 4 ounces.
What function would represent the relationship between the number of pamphlets in the box and the total mailing weight?
How would I graph the function?
How would I explain the role that the weight of the box and the weight of each pamphlet play in the graph in terms of slope and intercept?
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1 Expert Answer
Andrew M. answered 02/10/17
Tutor
New to Wyzant
Mathematics - Algebra a Specialty / F.I.T. Grad - B.S. w/Honors
Is this supposed to say:
Pamphlet BOXES weigh 40 ounces,
each pamphlet weighs 4 ounces.
weight as a function of # pamphlets:
w(p) = 4p + 40
The slope is 4 be ause for each rise of 1
in number of pamphlets the weight goes
up by 4 ounces.
The intercept is (0, 40) because an empty
box weighs 40 ounces.
This is a linear function. To graph just pick
a number of pamphlets, p, and solve for the
value of w(p)
p | w(p)
--------------
0 | 40
1 | 44
2 | 48
I would label the horizontal
axis as # pamphlets and label
it in units of 1.
0, 1, 2, 3, ...
I would label the vertical axis as
weight in ounces and label it in units
of 10.
0, 10, 20, 30, 40, ...
Pamphlet BOXES weigh 40 ounces,
each pamphlet weighs 4 ounces.
weight as a function of # pamphlets:
w(p) = 4p + 40
The slope is 4 be ause for each rise of 1
in number of pamphlets the weight goes
up by 4 ounces.
The intercept is (0, 40) because an empty
box weighs 40 ounces.
This is a linear function. To graph just pick
a number of pamphlets, p, and solve for the
value of w(p)
p | w(p)
--------------
0 | 40
1 | 44
2 | 48
I would label the horizontal
axis as # pamphlets and label
it in units of 1.
0, 1, 2, 3, ...
I would label the vertical axis as
weight in ounces and label it in units
of 10.
0, 10, 20, 30, 40, ...
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Andrew M.
02/10/17