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Ratling [72]
2 years ago
9

Find the area of the figure. PLZ HURRY

Mathematics
1 answer:
Tpy6a [65]2 years ago
7 0

Answer:

27 units²

Step-by-step explanation:

Cut the figure into a 8 by 3 rectangle and triangle.

The area of the rectangle is 8*3 or 24

The area of the triangle is 3 using the formula 1/2bh where the base and height are 3.

Adding those 2 areas together 24+3 will equal 27

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Find the value of X and prove the following​
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The value of the variable <em>x</em> can be determined using the circle theorem to

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The correct responses are;

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Reasons:

(1) From circle theorem, we have;

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  • Equal chords subtend equal angles at the center of a circle

Therefore;

Angle subtended by \displaystyle \widehat {AB} at center = Angle subtended by \widehat {BC} at the center;

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Therefore;

Angle subtended by \displaystyle \widehat {AB} at the circumference = Angle subtended by \mathbf{\widehat {BC}} at the circumference

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(2) \displaystyle \widehat {AB} = \mathbf{\widehat {CD}} given

Angle subtended by arc \widehat {CD} at the center = x

Equal arcs subtend equal angles at the center of a circle.

Therefore;

Angle subtended by arc \mathbf{\widehat {AB}} at the center = x

Angle at center = 2 × angle at circumference

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x = <u>100°</u>

(3) \displaystyle \widehat {AC} = \mathbf{ 3 \times \widehat {AB}} given

By definition, we have;

Angle subtended by \widehat {AC} at the center = 3 × Angle subtended by \widehat {AB} at the center

According to circle theorem, we have;

Angle at the center = 2 × Angle at the circumference

Let <em>y</em> represent the angle subtended at the circumference by \widehat {AB}, we have;

y = 20°

\widehat {AB} = 2·y

\widehat {AC} = 3 × \widehat {AB} = 3 × 2·y = 6·y

Therefore;

\widehat {AC} = 6 × 20° = 120°

\widehat {AC} = 120°

\widehat {AC} = 2·x

Therefore;

2·x = 120°

\displaystyle x = \frac{120^{\circ}}{2} = \mathbf{ 60^{\circ}}

x = <u>60°</u>

Learn more circle theorems here:

brainly.com/question/16879446

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