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charle [14.2K]
4 years ago
6

One math problem multiple choice pls help

Mathematics
1 answer:
KonstantinChe [14]4 years ago
7 0
D. from my experience.<span />
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Maria needs to buy cat food. At Save Rite, cat food costs $5.25 for 3 cans. Spend Less offers cat food at $7.50 for 5 cans. Mari
ozzi

Answer:

C

Step-by-step explanation:

First, in order to find the lowest price, you have to find the cost for 1 can in each store.

Save Rite: Since it is $ 5.25 for 3 cans, you divide 5.25 by 3. The quotient is 1.75. So, the price is $ 1.75 per can.

Then you do the same for Spend Less.

Spend Less: Since it is $ 7.50 for 5 cans, you divide 7.5 by 5. The quotient is 1.5. So, the price is $ 1.50 per can.

Since Save Rite's price for one can is $ 0.25 more than Spend Less, it is more expensive.  

So in order to see how much she paid for 15 cans from the cheapest store, you would have to multiply 15 by 1.5.

The answer is 22.50.

The answer is C

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3 years ago
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3 years ago
PLS HELPS ASAP 2/18/20
wel

Answer:

Each bracelet has 12 small charms and 5 large charms

Each order also gets<em> </em>5 blank spacer charms to use to separate charms or fill in the bracelet.

(a) 17x + 5 = y  

17 charms are needed for each bracelet plus 5 blank spacer charms that come with each order.

(b) the order she is filling needs 158 charms. How many bracelets were purchased in this order?

17x + 5 = 158

Let's solve your equation

17x+5=158

Subtract 5 from both sides.

17x+5−5=158−5

17x=153

Divide both sides by 17.

17x  / 17  =  153  / 17

x=9

9 bracelets were purchased in this order.

(c) Toby says they don’t have enough charms to fill an order that needs 264 charms. Sarah says it’s not possible for an order to need 264 charms.

 17x + 5 = y  

17x + 5 = 264

Subtract 5 from both sides.

17x + 5 -5 = 264-5

17x = 259

Divide both sides by 17.

17x / 17 = 259 / 17

x = 15.235

Sarah is wrong because 264 charms can make about 15 bracelets.

Step-by-step explanation:

I hope this helps

Have a nice day!!

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a feature is common to all exponential functions of the form F(x)=b^x is that they have a common horizontal asymptotic at the
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