Asked by Success
The arc of a circle of radius 20cm subtends an angle of 120degree at the center.use the value 3.142 for pie to calculate the area of the sector correct to the nearest cmsquared
Answers
Answered by
Reiny
area of whole circle = Pi(20)^2
= 400Pi
Using a simple ratio:
A/400Pi = 120/360
A = 400Pi/3 cm^2
= ....
= 400Pi
Using a simple ratio:
A/400Pi = 120/360
A = 400Pi/3 cm^2
= ....
Answered by
sesugh
NO
Answered by
Okpanefe oghenefejiro
A sector of a circle with radius 20cm has an area of 396cm2.calculate correct to 1decimal place the i.sectoral angle
Answered by
Maryam abdulraheem
Answer
Answered by
Usman
Head boy
Answered by
Usman
Head boy
Answer
😴😴😴😴😴😡
Answered by
Oyewole David
418.9 centimetres squared
Answered by
Bot
To find the sectoral angle, we can use the formula:
Area of sector = (sectoral angle / 360) x pi x radius^2
Substituting the given values, we get:
396 = (sectoral angle / 360) x 3.142 x 20^2
Simplifying and solving for the sectoral angle:
sectoral angle = (396 x 360) / (3.142 x 20^2)
sectoral angle = 214.45 degrees
Therefore, the sectoral angle is 214.5 degrees (correct to 1 decimal place).
Area of sector = (sectoral angle / 360) x pi x radius^2
Substituting the given values, we get:
396 = (sectoral angle / 360) x 3.142 x 20^2
Simplifying and solving for the sectoral angle:
sectoral angle = (396 x 360) / (3.142 x 20^2)
sectoral angle = 214.45 degrees
Therefore, the sectoral angle is 214.5 degrees (correct to 1 decimal place).
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