Mathematics
Grade-7
Easy
Question
Jason is painting a circle on a wall of area 75.8 square inch. Determine the largest distance across the circular painting.
- 10
- 8
- 9
- 16
Hint:
largest distance across the circular wall = diameter
The correct answer is: 10
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![](data:image/png;base64,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)
Determine area of the circle, from the picture given below. (Take
= 3.14)
![](data:image/png;base64,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)
MathematicsGrade-7
Mathematics
Determine the area of the circle having 21 cm as radius.
Determine the area of the circle having 21 cm as radius.
MathematicsGrade-7
Mathematics
The circumference of a circular rug is 24.8 meters. Determine the area of the rug.
The circumference of a circular rug is 24.8 meters. Determine the area of the rug.
MathematicsGrade-7
Mathematics
Arthur ran a circular field 3times. If he ran a total distance of 750 m. Determine the area of the field.
Arthur ran a circular field 3times. If he ran a total distance of 750 m. Determine the area of the field.
MathematicsGrade-7
Mathematics
Determine the area of circle with a circumference of 25.12 meters.
Determine the area of circle with a circumference of 25.12 meters.
MathematicsGrade-7
Mathematics
A school playground has an area of 113.04 square yards. Determine the diameter of the ground.
A school playground has an area of 113.04 square yards. Determine the diameter of the ground.
MathematicsGrade-7
Mathematics
The area of a circle is 154 square feet. Determine its perimeter.
The area of a circle is 154 square feet. Determine its perimeter.
MathematicsGrade-7
Mathematics
Determine the radius of the circle with an area of 28.26 square feet.
Determine the radius of the circle with an area of 28.26 square feet.
MathematicsGrade-7
Mathematics
Determine the area of the circle having 9 meters as its diameter.
Determine the area of the circle having 9 meters as its diameter.
MathematicsGrade-7
Mathematics
The area of a circle having 8 inch radius is ________ square inch. (Take
= 3.14)
The area of a circle having 8 inch radius is ________ square inch. (Take
= 3.14)
MathematicsGrade-7
Mathematics
Determine the radius of the circle having 50.24 units as circumference.
Determine the radius of the circle having 50.24 units as circumference.
MathematicsGrade-7