39 in the diagram, m = 128° and m = 76°. what is m∠abc?

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If the diameter is 3 inches, the radius would be 1.5 inches and the area would be: B = A of circular base = πr² = π (1.5)² = π (2.25) ≈ 7.07 in². So, the volume of the cylinder would be: V = Bh ≈ 7.07 (9) = 63.63 in³. 64 in³ is the best approximate answer to this question. James has saved $35.25.

5 In the accompanying diagram of BCD, m∠C =70, m∠CDE =130, and side BD is extended to A and to E. Find m∠CBA. 6 In the accompanying diagram of isosceles triangle ABC, AB ≅AC, and exterior angle ACD =110°. What is m∠BAC? 7 In the accompanying diagram of BCD, ABC is an equilateral triangle and AD =AB. What is the value of x, in degrees?

In the diagram, m = 128° and m = 76°. what is m∠abc?

76. In quick sort, the division into sub arrays is made so that the sorted sub arrays do not need to be merged later. This is accomplished by rearranging the elements in a[1:n] such that a[i]<=a[j] for all I between 1 and m and all j between m+1 and n for some m,1<=m<=n. Thus the elements in a[1:m] and a[m+1:n] can be independently sorted.

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In the diagram, m = 128° and m = 76°. what is m∠abc?.

On adding both of these angles we get a right angle, therefore ∠BOD and ∠AOD are complementary angles. The following angles in Fig. 3 given below are complementary to each other as the measure of the sum of both the angles is 90 o. ∠POQ and ∠ABC are complementary and are called complements of each other. Complementary Angles Example.

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In triangle ABC, the magnitude of the internal angle gamma is equal to one-third of the angle alpha. The size of the angle beta is 80 degrees larger than the size of the gamma angle. Calculate the magnitudes of the interior angles of the triangle ABC. The triangles The triangles ABC and A'B'C 'are similar with a similarity coefficient of 2.

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