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In the circle above, arc AB has a measure of 7π. What is the value of x?
    Correct answer is '35'. Can you explain this answer?
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    In the circle above, arc AB has a measure of 7π. What is the value ...
    Since an arc is simply a portion of a circumference, let’s first calculate the circumference of the circle: C = 2πr = 2π(36) = 72π
    Because arc AB has a measure of 7π, it is of the entire circumference. Since x° is the measure of the central angle that corresponds to this arc, it must be the same fraction of the whole:

    Cross multiply: 72x = 7(360)
    Divide by 72: x = 7(5)
    Simplify: x = 35
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    In the circle above, arc AB has a measure of 7π. What is the value ...
    Since an arc is simply a portion of a circumference, let’s first calculate the circumference of the circle: C = 2πr = 2π(36) = 72π
    Because arc AB has a measure of 7π, it is of the entire circumference. Since x° is the measure of the central angle that corresponds to this arc, it must be the same fraction of the whole:

    Cross multiply: 72x = 7(360)
    Divide by 72: x = 7(5)
    Simplify: x = 35
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    In the circle above, arc AB has a measure of 7π. What is the value of x?Correct answer is '35'. Can you explain this answer?
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