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geniusboy [140]
2 years ago
9

On a coordinate plane, a right triangle has points A (negative 5, negative 6), B (negative 5, negative 2), C (negative 2, negati

ve 2). Examine the right triangle ABC. Which rise and run would create a similar right triangle on the same line? a rise of 6 and a run of 8 a rise of 8 and a run of 6 a rise of 6 and a run of 5 a rise of 5 and a run of 6
Mathematics
1 answer:
weqwewe [10]2 years ago
4 0

The rise and run that would give us a similar right triangle on the same given line is: B. a rise of 8 and a run of 6.

<h3>What is the Rise and Run of Points on the Same Line?</h3>

The rise/run of any two points on the same line are have the same slope value.

Given the coordinates:

  • A(-5, -6)
  • B(-5, -2)

The rise of triangle ABC = change in y = 4 units

The run of triangle ABC = change in x = 3 units

Rise/run = 4/3

Therefore, a rise of 8 and a run of  6 would give us: 8/6 = 4/3.

This will give us a triangle similar to triangle ABC.

Therefore, the answer is: B. a rise of 8 and a run of 6.

Learn more about the rise and run of a line on:

brainly.com/question/14043850

#SPJ1

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Answer:

25π

Step-by-step explanation:

pi's symbol is π, which will be used sometimes to make it easier later

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We can then remove the pi off the 10, as the diameter multiplied by pi is the circumference, so the diameter is 10.

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Identify the area of segment MNO to the nearest hundredth. HELP PLEASE!! I don't understand it!
katrin2010 [14]

Answer:

  13.98 in²

Step-by-step explanation:

I don't understand it, either.

Point N is part of a "segment" that above and to the right of chord MO. It is the sum of the areas of 3/4 of the circle and a right triangle with 7-inch sides. The larger segment MO to the upper right of chord MO has an area of about 139.95 in², which <u>is not</u> an answer choice.

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The remaining segment, to the lower left of chord MO does not seem to have anything to do with point N. However, its area is 13.98 in², which <u>is</u> an answer choice. Therefore, we think the question is about this segment, and we wonder why it is called MNO.

The area of a segment is given by the formula ...

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Here, we have θ = π/2, r = 7 in, so we can compute the area of the smaller segment MO as ...

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Rounded to hundredths, this is ...

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