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astra-53 [7]
3 years ago
11

5 Seth bought a used car that had been driven 20,000

Mathematics
1 answer:
Svetllana [295]3 years ago
8 0

49,400-20,000=29400

29400/24=1225 average miles per month

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HELP FAST! <3 10 points!
kondaur [170]
ABug,

Something that you'll want to add to your long term memory is how to make fractions into decimals. Luckily, it's easy...just divide!

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Find x and y by Elimination using Multiplication<br> 3x - 4y = -4<br> x + 3y = -10
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Explain how a number line can be used to find the difference for 34 - 28
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GET BRAINLIEST FOR THE CORRECT ANSWER AND EXPLANATION!
Tresset [83]

Interpreting the inequality, it is found that the correct option is given by F.

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

  • The first equation is of the line.
  • The equal sign is present in the inequality, which means that the line is not dashed, which removes option G.

In standard form, the equation of the line is:

x + 2y = 6

2y = 6 - x

y = -0.5x + 2

Thus it is a decreasing line, which removes options J.

  • We are interested in the region on the plane below the line, that is, less than the line, which removes option H.

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

  • As for the second equation, the normalized equation is:

3x^2 + 3y^2 = 12

3(x^2 + y^2) = 12

x^2 + y^2 = 4

  • Thus, a circle centered at the origin and with radius 2.
  • Now, we have to check if the line x + 2y - 6 = 0, with coefficients a = 1, b = 2, c = -6, intersects the circle, of centre x = 0, y = 0
  • First, we find the following distance:

d = \sqrt{\frac{|ax + by + c|}{a^2 + b^2}}

  • Considering the coefficients of the line and the center of the circle.

d = \sqrt{\frac{|1(0) + 2(0) - 6|}{1^2 + 2^2}} = \sqrt{\frac{6}{5}} = 1.1

  • This distance is less than the radius, thus, the line intersects the circle, which removes option K, and states that the correct option is given by F.

A similar problem is given at brainly.com/question/16505684

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3 years ago
Two cities, A and B, are mapped on the coordinate plane. How far apart are they from each other?
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I can’t help because I can’t see the coordinate plane.

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