Mr. Garcia's fourth grade class has 35 minutes to eat lunch every day. If their lunch begins at 11:15 a.m., at what time will their lunch end?

Answers

Answer 1
Answer: in this problem you can look at only the minutes. in 11:15, 11 can be considered 11 hours and 15 can be considered 15 minutes. We want to add the 35 minutes to the 15 since lunch begins at 15 minutes and ends 35 minutes after. Therefore 15 + 35 = 50 minutes. So the answer would be 11:50.

However, if lunch had started at 11:30, then we would have used 30 minutes as the start. This answer would be 30 + 35 = 65 minutes. But there is no time of 11:65. In this case since there are 60 minutes in an hour, you may subtract 60 from 65. Theb60 minutes we subtract will give us 1 hour instead and we can then add that to the 11 hours.
So
65 - 60 = 5 minutes
11 + 1 = 12 hours

Putting the 2 answers together is 12 hours and 5 minutes or 12:05
Answer 2
Answer: 11:50

Let's take away the 11 hours. 15 plus 35 equals 50. So the answer is 11:50.

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What number is 40% of 200?

Answers

40\% \ of \ 200= 40\% * 200=(40)/(100) * 200= 40 * 2=80

80 is 40% of 200.
40% of 200

(40/100)*200

0,4*200=80

What is the area of a rectangle is represented by 3x2+3x + 10x -10 what are the dimensions of the rectangle

Answers

3x^2+3x+10x+10=3x(x+1)+10(x+1)=(x+1)(3x+10)\n\ndimensions\ of\ the\ rectangle:(x+1)\ *\ (3x+10)

Answer:

On the test its a I failed because I put b

Step-by-step explanation:

Jacob trims trees and mows lawns during the summer months he earns 50$ per lawn and 120$ per tree he wants to purchase a car for 4,500if Jacob plans to mow 45 lawns this summer how many trees must he trim to earn at least 4,500

Answers

Answer:

  at least 19

Step-by-step explanation:

Let t represent the number of trees Jacob needs to trim. He wants ...

  50(45) +120t ≥ 4500

  120t ≥ 2250 . . . . . . . . . subtract 2250

  t ≥ 18.75

Jacob must trim at least 19 trees to earn at least $4500.

Evaluate the following function is f(x)=3x-2 and g(x)=5x+1 what is -2•f(4)+3•g(1)

Answers

Answer:

work is shown and pictured

Nell's mortgage is $50,150 at 10 percent for 30 years. What is her monthly payment if she must pay 8.78 points per $1,000? (Points : 1) $440.32
$439
$422.95
$385.89

Answers

I actually don't know the actual computation. I used a mortgage points calculator and inputted the data given.

The monthly payment given based on its computation was $440.10. The closest answer is 440.32.

The difference in decimal point is due to the rounding off of 8.78 points to 8.8 points in the calculator.

Suppose a varies directly as b, and a=7 when b=2 find b when a =21

Answers

because α varies directley to β
\alpha = k \beta
(k = constant)

α=7 when β=2
7= 2k
k= (7)/(2)

so when α=21
21= (7)/(2) b
b= 6

Final answer:

To solve for 'b' when 'a' = 21 in a direct variation relationship where 'a' = 7 when 'b' = 2, first determine the constant of proportionality. Then, insert 'a' into the formula and solve for 'b'. The solution of 'b' would be 6.

Explanation:

In this scenario, we are given that a varies directly as b, which means we can state this relationship as a = kb, where k is a constant of proportionality. Initially, we're given that a = 7 when b = 2. From this, we can find that k = a / b, so k = 7 / 2 = 3.5. Therefore, our direct variation equation is a = 3.5b.

When a = 21, we can substitute this into the direct variation equation and solve for b. Thus, 21 = 3.5b, and by dividing both sides by 3.5, we can find that b = 6.

Learn more about Direct Variation here:

brainly.com/question/34355670

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