MCQOPTIONS
Bookmark
Saved Bookmarks
→
Mathematics Quizzes
→
Simplification & Approximation
→
What is the are of an equilateral triangle of sid...
1.
What is the are of an equilateral triangle of side 16 cm?
A.
48√3 cm2
B.
128√3 cm2
C.
9.6√3 cm2
D.
64√3 cm2
Answer» E.
Show Answer
Discussion
No Comment Found
Post Comment
Related MCQs
The length of a rectangular floor is more than its breadth by 200%. If Rs. 324 is required to paint the floor at the rate of Rs. 3 per sq m, then what would be the length of the floor?
A wire in the form of a circle of radius 3.5 m is bent in the form of a rectangule, whose length and breadth are in the ratio of 6 : 5. What is the area of the rectangle?
An order was placed for the supply of a carper whose length and breadth were in the ratio of 3 : 2. Subsequently, the dimensions of the carpet were altered such that its length and breadth were in the ratio 7 : 3 but were was no change in its parameter. Find the ratio of the areas of the carpets in both the cases.
The sector of a circle has radius of 21 cm and central angle 135o. Find its perimeter?
Find the area of a rhombus whose side is 25 cm and one of the diagonals is 30 cm?
The length of a rectangle is two – fifths of the radius of a circle. The radius of the circle is equal to the side of the square, whose area is 1225 sq.units. What is the area (in sq.units) of the rectangle if the rectangle if the breadth is 10 units?
The ratio of the volumes of two cubes is 729 : 1331. What is the ratio of their total surface areas?
A metallic sphere of radius 12 cm is melted and drawn into a wire, whose radius of cross section is 16 cm. What is the length of the wire?
The volumes of two cones are in the ratio 1 : 10 and the radii of the cones are in the ratio of 1 : 2. What is the length of the wire?
There are two circles of different radii. The area of a square is 196 sq.cm, whose side is half the radius of the larger circle. The radius of the smaller circle is three-seventh that of the larger circle. What is the circumference of the smaller circle ?
Reply to Comment
×
Name
*
Email
*
Comment
*
Submit Reply
Your experience on this site will be improved by allowing cookies. Read
Cookie Policy
Reject
Allow cookies