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4mLA=5mLB, find mLC
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Find the measure of each missing angle.
mLA: mLB: mLC: B=2x - 8° A = 8x- 16° C=(6x - 4)°
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Since the sum of the angles in a triangle is 180°, we can set up the equation: A + B + C = 180°
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CDE ~ PQR. mLC = 13°
, mLD = 65" . What are the measures of angles P. Q, and R?
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To find the measures of angles P, Q, and R, we first need to determine the relationship between
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ACDE ~ APQR. mLC = 13°
, mLD = 65" . What are the measures of angles P. Q, and R?
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To find the measures of angles P, Q, and R, we first need to determine the measures of angles A, B,
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🔺️BCE ~ 🔺️JKL. If mLB =89°, mLC = 13°, and mLE = 78° what is mLJ?
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To find mLJ, we need to first find the measure of angle J. Since BCE ~ JKL, we know that
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A) In a diagram,
LA and <B are vertical angles, and <B is a complementary angle with <C. If mLA = 22° , write an equation that
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Since LA and <B are vertical angles, they have equal measure. So, m<LA = m<B = 22°. Also, <B and <C
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In a geometric diagram, LA and LB are complementary, and they form a straight line with <C. If mLA = x°,
mLB = (2x) °, and mLC
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Since LA and LB are complementary, their angles add up to 90 degrees. So, if mLA = x degrees and mLB
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In a diagram, LA and LB are vertical angles, and B is a complementary angle with LC. If mLA = 22°
°, write an equation that you
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Since LA and LB are vertical angles, they are congruent. Therefore, we can write: mLA = mLB Since B
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In a geometric diagram, LA and LB are complementary, and they form a straight line with LC. If mLA = x° , mLB = (2x)°, and mLC
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Since LA and LB are complementary, we know that the sum of their measures is equal to 90 degrees.
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In a geometric diagram, LA and LB are complementary, and they form a straight line with LC. If mLA = x° , m/B = (2x) °
°, and
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The sum of the measures of complementary angles is 90°. Since LA and LB are complementary, LA + LB
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Together, the measures of LB, LC, and LD equal 180°. The angles have the following measures: m<B = 25°, mLC = (3x) °
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