The given figure the shape of the top of table is that sector of centre O and angle AOB= 90°.If AO =OB=42 cm then perimeter of the top of the table is __________
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Length of arc. Of a particular angle(θ,here)
Is given by (θ/360°).2πr
Where r is 42cm in the given fig.
And θ is 360-AOB=270°
=> perimeter or length of given arcAB
=(270/360).2.(.22/7).42
=198
Is given by (θ/360°).2πr
Where r is 42cm in the given fig.
And θ is 360-AOB=270°
=> perimeter or length of given arcAB
=(270/360).2.(.22/7).42
=198
rajchaudhari20p55p6f:
Answer is not in options only
Answered by
11
Answer:
Step-by-step explanation:
Perimeter of the top of the table=(circumference-(perimeter of sector))
=(2×22/7×42)-(2×22/7×42×90/360)+(2×42)cm
=282cm.
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