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Andrews [41]
3 years ago
12

Solve the problem. Make sure your answer is in simplest form and improper fractions are expressed as mixed numbers. A baker used

4 2/3 packages of raisins when he was making muffins. Each package contained 5 1/4 pounds of raisins. How many pounds of raisins did the baker use?
Mathematics
1 answer:
butalik [34]3 years ago
5 0
Multiply 4 2/3 and 5 1/4. 
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1. 5 cups to 8 cups 2. 150 pounds to 135 pounds
STatiana [176]
The answer would be 60 to 30% i hope this helps<33
8 0
3 years ago
Montrell went to the store to purchase a bag of flamin' hot Cheetos. One bag of chips was $3.39 for 9 oz. What is the unit rate?
castortr0y [4]

Answer:

$0.37  per oz

Step-by-step explanation:

Unit rate

<u>9 oz costs $3.39 and 1 oz of chips cost: </u>

  • $3.39/9 = $0.37  per oz of chips
5 0
3 years ago
Read 2 more answers
At a bake sale Bailey is selling plates with 3 chocolate chip cookies each Julio is selling plates with 2 sugar cookies each if
erastovalidia [21]

Answer:

the least cookies someone can buy from one person is 6

Step-by-step explanation:

8 0
3 years ago
Show all work. <br><br>PLEASE HELP!!!!
34kurt
(a) Using the table, give the values fo rthe inverse


1) original table of values:


x      1     2     3    4    5

f(x)   0     1     1    5    3


2) The inverse of the function is obtained by exchanging x and f(x), this is:


                   ( x, f(x) ) → ( f(x), x)


3) So, the table of values of the inverse of the given function is:


x          0    1     1      5     3

f⁻¹ (x)   0     1     2     3     4


(b) Is the inverse a function?


No, the inverse is not a function, since the table of the inverse shows that the x -value 1 has two different images.


This ambigüity is opposite to the definition of a function, which requires that any input value has only one output. For that reason, the inverse is not a function. You cannot tell whether the image of 1 is 1 or 2, because both are images of the same value.
7 0
3 years ago
Which is a correct two column proof. Given &lt;4 and
vladimir1956 [14]

The initial statement is:    QS = SU   (1)

                                    QR = TU    (2)

 

We have to probe that:  RS = ST

 

 

Take the expression (1):                     QS       =   SU

We multiply both sides by R                (QS)R   =   (SU)R

 

 

But    (QS)R = S(QR)     Then:            S(QR)   =   (SU)R     (3)

 

From the expression (2):  QR = TU. Then, substituting it in to expression (3):

 

                                                       S(TU)   =   (SU)R     (4)

 

But  S(TU) = (ST)U  and (SU)R = (RS)U

 

Then, the expression (4) can be re-written as:

 

                                                      (ST)U    =    (RS)U

 

Eliminating U from both sides you have:     (ST) = (RS)    The proof is done.

4 0
3 years ago
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