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Zielflug [23.3K]
4 years ago
8

Question 3 Find the measure of the given arc. mWVY

Mathematics
1 answer:
forsale [732]4 years ago
7 0

Given:

m(ar XW) = 47.3°

To find:

The measure of arc WVY

Solution:

In the given figure XW and XY are equal arcs.

m(ar XY) = m(ar XW)

m(ar XY) = 47.3°

Measure of complete circle = 360°

m(ar WVY) + m(ar YX) + m(ar XW) = 360°

m(ar WVY) + 47.3° + 47.3° = 360°

m(ar WVY) + 47.3° + 47.3° = 360°

m(ar WVY) + 94.6° = 360°

Subtract 94.6° from both sides.

m(ar WVY) + 94.6° - 94.6° = 360° - 94.6°

m(ar WVY) = 265.4°

The measure of arc WVY is 265.4°.

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Answer:

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a) A=-4, C=-2, x-intercept = C/A = -2/-4 = 1/2, y-intercept = C = -2. Equation in standard form is 4x -y = 2

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c) A=-5, C=3, x-intercept = C/A = 3/-5 = -5/3, y-intercept = C = 3. Equation in standard form is 5x -y = -3

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