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Brrunno [24]
3 years ago
8

Why is estimation useful when finding actual products and solving real-world problems? ​

Mathematics
2 answers:
Molodets [167]3 years ago
7 0

It's Cause We Study Real-World-Problems  Without Education We wouldn't learn anything so its good to study independently so our brains can grow!  

suter [353]3 years ago
7 0

Estimation is useful to quickly compute a value without needing a calculator. This way you can get a sense of scale of a project. Of course, when it comes time to doing the actual project, you should compute more accurate values to avoid rounding error.

---------------

For example:

2.3*5.7 estimates to 2*5 = 10

The actual value is 2.3*5.7 = 13.11; we see the estimate 10 is an underestimate. The estimate isn't too far off, so we get a sense of the size/scale of this product.

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How can linear functions be used to model situations and solve problems?
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One day, you go to a store and buy a pencil. It costs $0.25.
You notice the unit price $0.25/pencil.

The next day you buy 3 pencils, they cost $0.75.
You notice the unit price is $0.75/(3 pencils) = $0.25/pencil.

For each extra pencil you buy, the increase in price is always $0.25.
This suggests a linear relation between the number of pencils, p, and the cost of the pencils, c.

You use a linear equation to give you the cost of pencils based on the number of pencils.

c = 0.25p

One day, you happen to have $4.50 in your pocket.
You'd like to buy 15 pencils, but you are not sure you have enough money.
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After using your equation, you see that 15 pencils cost $3.75, and since you have $4.50 you have enough money to buy them. You're very happy about this, and, as soon as you get home, you write this experience in your journal, using one of the new pencils you just bought, and you make it a point to include the linear equation that helped you.
4 0
4 years ago
If m = –6, evaluate –m.<br><br> A.<br> 0<br><br> B.<br> –6<br><br> C.<br> 6<br><br> D.<br> 12
lina2011 [118]
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3 years ago
Students and adults purchased tickets for a recent school play. All tickets were sold at the ticket booth (discounts of any type
joja [24]

Answer:

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Children ticket = 120

Step-by-step explanation:

Given that :

Cost of student ticket = $8

Cost of adult ticket = $10

Number of tickets sold = 200

Total amount collected = $1760

Let number of adult ticket sold = a ; children ticket = b

a + b = 200 _-_(1)

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2000 - 10b + 8b = 1760

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a = 200 - b

a = 200 - 120

a = 80

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3 years ago
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