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Tcecarenko [31]
3 years ago
9

I NEED ASAP!!! PLEASE. Mom Nick has 7.00$. Bagels cost 0.75$ each and a small container of cream cheese is 1.29$. Write an inequ

ality to find the number of bagels nick can buy. Identify what your variable represents
Mathematics
1 answer:
qwelly [4]3 years ago
5 0

The inequality to find the number of bagels nick can buy is 0.75b + 1.29 \leq 7 where "b' is the number of bangles he can buy

<em><u>Solution:</u></em>

Given that Nick has 7.00$

Bagels cost 0.75$ each and a small container of cream cheese is 1.29$

To find: inequality that represents the number of bangles nick can buy

Let "b" represent the number of bangles he can buy

Given that small container of cream cheese is 1.29$. Assuming that one small container of cream cheese is $ 1.29

Cost of 1 bangle = $ 0.75

Then, cost of "b" bangles = $ 0.75b

<em><u>The inequality is framed as:</u></em>

cost of "b" bangles + cost of 1 container of cream cheese must be less than or equal to 7.00

Here "less than or equal to " is used because the amount he spends must be less than or equal to 7

0.75b + 1.29 \leq 7

Thus the inequality is found

On solving,

0.75b + 1.29 \leq 7\\\\0.75b\leq 5.71\\\\b\leq 7.61

So the number of bangles he can buy is b \leq 7

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Answer:

$218.70

Step-by-step explanation:

You need to first convert the percentage to the decimal.

20% = 0.2

Now, you need to find 20% of each bill by multiplying each bill by 0.2.

0.2(185.45) + 0.2(205.20) + 0.2(195.05) + 0.2(245.80) + 0.2(262.00)

Because of the distributive property, you can add up the bills and multiply the sum by 0.2.

0.2(185.45 + 205.20 + 195.05 + 245.80 + 262.00)

0.2(1093.50)

218.7

The waiter made $218.70 in tips.

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The phenomena of hiding distribution characteristics in a system from applications and users is known as distribution transparency. Access transparency, location transparency are some examples.

<h3>Define the term (distribution) transparency?</h3>

Distributed databases have the attribute of distribution transparency, which keeps consumers from knowing the internal workings of the distribution.

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