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olga nikolaevna [1]
3 years ago
6

Make a table of value for y=4x+8

Mathematics
1 answer:
Andre45 [30]3 years ago
8 0

The table is attached below

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

Given that,

y = 4x + 8

We have to make a table of value

<em><u>When, x = 0</u></em>

y = 4(0) + 8

y = 8

<em><u>When, x = 1</u></em>

y = 4(1) + 8

y = 4 + 8

y = 12

<em><u>When, x = 2</u></em>

y = 4(2) + 8

y = 8 + 8

y = 16

<em><u>When, x = 3</u></em>

y = 4(3) + 8

y = 12 + 8

y = 20

The table is attached below

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Which describes an isometric transformation? dilation/ rotation/ side length change/ angle change
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Answer:

  rotation

Step-by-step explanation:

"Isometric" means all measures stay the same.

  • dilation changes all lengths
  • <em>rotation changes no measures -- an isometric transformation</em>
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Find the area of the triangle.
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Start by finding the area of each smaller right triangle.
Right triangle area = (1/2)hb -> h = height & b = base
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Margaret used 12 gallons of gas to drive 252 miles. How many miles can Margaret drive with 16 gallons of gas?
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Answer:

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2 years ago
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Purchasing A regional survey found that 70% of all families who indicated an intention to buy a new car bought a new car within
zheka24 [161]

Answer:

If a family chosen at random bought a car, we need to find the probability that the family had not previously indicated an intention to buy a car = P(I'|B) = 0.3362

Step-by-step explanation:

Let the event that a family that intends to buy a car be I

Let the event that a family does not intend to buy a car be I'

Let the event that a family buys a car in those 3 months be B

Let the event that a family does not buy a car in those 3 months be B'

Given,

P(B|I) = 0.70

P(B|I') = 0.10

P(I) = 0.22

P(I') = 1 - P(I) = 1 - 0.22 = 0.78

If a family chosen at random bought a car, we need to find the probability that the family had not previously indicated an intention to buy a car = P(I'|B)

The conditional probability P(A|B), is given as

P(A|B) = P(A n B) ÷ P(B)

So,

P(B|I) = P(B n I) ÷ P(I)

P(B n I) = P(B|I) × P(I) = 0.70 × 0.22 = 0.154

P(B|I') = P(B n I') ÷ P(I')

P(B n I') = P(B|I') × P(I') = 0.10 × 0.78 = 0.078

P(B) = P(B n I) + P(B n I') = 0.154 + 0.078 = 0.232

P(B') = 1 - 0.232 = 0.768

P(I'|B) = P(B n I') ÷ P(B)

= 0.078 ÷ 0.232 = 0.3362

Hope this Helps!!!

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