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insens350 [35]
2 years ago
15

Bottles of sparkling water usually cost $1.69. The grocer changed the price to 4 for $5. You bought one bottle last week for $1.

69 and one bottle this week at the 4 for $5 price. Did you pay more or less for the bottle this week at 4 for $5? How much more or less?
Mathematics
2 answers:
sleet_krkn [62]2 years ago
8 0

Given :

Cost of single bottle, C = $1.69 .

Cost of 4 bottles, B = $5 .

You bought one bottle last week for $1.69 and one bottle this week at the 4 for $5 price.

To Find :

Did you pay more or less for the bottle this week at 4 for $5? How much more or less?

Solution :

Effective price per bottle if we purchase 4 is, E = 5/4 = $1.25 .

Regular price, R = $1.69 .

Change in price, C = $( 1.69 - 1.25 ) = $0.44 .

Therefore, we are paying $0.44 less than the actual price.

Hence, this is the required solution.

babymother [125]2 years ago
6 0

Answer:0.44

Step-by-step explanation:

you divide 5 by 4 and then multiply 1.25 by 4 after subtract 1.69 by 0.44

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Answer:

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Step-by-step explanation:

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But, the shot is made before two tenths of a second or 0.2 seconds therefore modified equation for ball height is :

6+30\cdot (t-0.2)-16\cdot (t-0.2)^{2}

Now for the shot to be blocked,the height of shot blocker must be greater than the height of the ball which is shot before 0.2 seconds :

\implies 9+25\cdot t-16\cdot t^{2}\geq 6+30\cdot (t-0.2)-16\cdot (t-0.2)^{2}\\\implies 9+25\cdot t-16\cdot t^{2}\geq 6+30\cdot t-6-16\cdot (t^{2}-0.4\cdot t+0.04)\\\implies9+25\cdot t-16\cdot t^{2}\geq 30\cdot t-16\cdot t^{2}+6.4\cdot t-0.64\\\implies 9+25\cdot t\geq 36.4\cdot t-0.64\\\implies 9.64\geq 11.4\cdot t\\\\\implies t\leq \frac{9.64}{11.4}\approx 0.846

Hence, the shot was blocked between 0.84 and 0.85 seconds after the shot is launched.

7 0
2 years ago
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What did you do to find the GCF given the remaining factors?​
scoray [572]

Answer:

To find GCD or HCF, just write the common factor.

Step-by-step explanation:

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Answer:

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Step-by-step explanation:

We are told that Tim wants to purchase a watch for $98.99.

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