- A -70- - ACD -120- then the value of - B in degrees is

By Exterior Angle Property, ∠ACD = ∠A + ∠B ∠B = ∠ACD ∠A = 120^∘ 70^∘ ∠B = 50^∘ ...

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Diagonals of a Rectangle Bisect Each-Other and Are Equal

∠ A =70∘, ∠ A...

Question

Consider the figure:

If $∠$ A = $70^{\circ}$ , $∠$ ACD = $120^{\circ}$ , then the value of $∠$ B (in degrees) is
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Solution

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Similar questions

Consider the figure:

If $∠$ A = $70^{\circ}$ , $∠$ ACD = $120^{\circ}$ , then find the value of $∠$ B (in degrees).

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Consider the figure:

If $∠$ B = $50^{\circ}$ , $∠$ ACD = $120^{\circ}$ , then find the value of $∠$ A (in degrees).

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Consider the figure:

If $∠$ A = $50^{\circ}$ , $∠$ ACD = $120^{\circ}$ , and x = 2y, then find the value of $∠$ B (in degrees).

∠ A C D = 120^{\circ}

∠ B C D

Consider the figure:

If $∠ A$ = $50^{\circ}$ , $∠ B$ = $70^{\circ}$ , and x = 2y. Then the value of angle x & y in degrees is:

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