ExamCompetition Forum Question Papers Ask A Question Mock Test Learn & Earn Sign Up Login Menu



0 vote

The diagonal of a square is 12 cm what is the length (in cm) of its side?

Asked on by | Votes 0 | Views: 31 | Tags: mensuration     | quantitative aptitude     | Add Bounty

The diagonal of a square is 12 cm what is the length (in cm) of its side?


1). 6√2
2). 12√2
3). 6
4). 9


Share on Facebook      Share on Whatsapp       Share on Twitter




1 answers

0 vote
Answered by on | Votes 0 |

Side can be given as Diagonal/√2

⇒ Side = 12/√2 = 6√2

∴ The side of square is 6√2

Join Telegram Group




Answer This Question

Name:
Email:
Answer :
Sum of (4+5)
Submit:

Other Questions

1. If the arcs of square length in two circles subtend angles of $60^{0}$ and $75^{0}$ at their centres, the ratio of their radii is

2. If the total surface area of a hemisphere is $27\pi$ square cm, then the radius of the base of the hemisphere is

3. ABC is a right angled triangle, B being the right angle. Mid-points of BC and AC are respectively B' and A".The ratio of the area of the quadrilateral AA' B'B to the area of the triangle ABC is

4. Perimeter of a rectangle is 42 cm. If length of its diagonal is 2√41, then what is the area of rectangle?

5. If the radius of a circle is increased by 25%, its area increases by:

6. A solid spherical copper ball, whose diameter is 14 cm, is melted and converted into a wire having diameter equal to 14 cm. The length of the wire is

7. If the length and breadth of a rectangle are in the ratio 3:2 and its perimeter is 20 cm, then the area of the rectangle (in sq.cm.) is :

8. A copper wire is bent in the shape of a square of area 81sq.cm.. If the same wire is bent in the form of a semicircle, the radius (in cm) of the semicircle is (Take $\pi$ = $\frac{22}{7}$)

9. The area of a rectangle is equal to the area of a square whose diagonal is $$12\sqrt{6}$$ metre. The difference between the length and the breadth of the rectangle is 6 metre. What is the perimeter of rectangle ? (in metre).

10. A solid cone of height 9 cm with diameter of its base 18 cm is cut out from a wooden solid sphere of radius 9 cm. The percentage of wood wasted is :