Exams
Subjects
Classes
Home
Exams
Mathematics
Areas Related to Circles
find the area of a circle...
Question:
medium
Find the area of a circle with maximum area that can be inscribed in a square of side 7 cm.
Show Hint
The area of an inscribed circle is calculated using the formula \( A = \pi r^2 \), where \( r \) is half the side length of the square.
UK Class X - 2026
UK Class X
Updated On:
Mar 1, 2026
Show Solution
Solution and Explanation
Download Solution in PDF
Was this answer helpful?
0
Top Questions on Areas Related to Circles
Shown in the given figure is a circle with centre \(O\). The area of the minor sector is \(7 \text{ cm}^{2}\). Area of circle is :
CBSE Class X - 2026
Mathematics
Areas Related to Circles
View Solution
In the given figure, \(O\) is the centre of circle. \(XYZ\) is an arc of the circle subtending an angle of \(45^{\circ}\) at the centre. If the radius of the circle is 32 cm, then the length of the arc \(XYZ\) is :
CBSE Class X - 2026
Mathematics
Areas Related to Circles
View Solution
An arc of length \(2.2\) cm subtends an angle \(\theta\) at the centre of the circle with radius \(2.8\) cm. The value of \(\theta\) is
CBSE Class X - 2026
Mathematics
Areas Related to Circles
View Solution
A chord of a circle, of radius 14 cm, subtends an angle of \(60^{\circ}\) at the centre. Find the area of the smaller sector and perimeter of the smaller segment.
CBSE Class X - 2026
Mathematics
Areas Related to Circles
View Solution
Want to practice more? Try solving extra ecology questions today
View All Questions
Questions Asked in UK Class X exam
If the product of two numbers is 2880 and their H.C.F. is 12, then the value of their L.C.M. is:
UK Class X - 2026
Real Numbers
View Solution
If the product of two numbers is 2880 and their H.C.F. is 12, then the value of their L.C.M. is:
UK Class X - 2026
Real Numbers
View Solution
A polynomial of degree three has:
UK Class X - 2026
Polynomials
View Solution
10
th
term of A.P. 4, 9, 14, ……. is:
UK Class X - 2026
Arithmetic Progression
View Solution
The distance of the point \(P(-6, 8)\) from the origin is:
UK Class X - 2026
Coordinate Geometry
View Solution