English
Maharashtra State BoardSSC (English Medium) 10th Standard

Find the Length of Diagonal of the Square Whose Side is 8 Cm.

Advertisements
Advertisements

Question

Find the length of diagonal of the square whose side is 8 cm.

One Line Answer
Advertisements

Solution

Length of the Diagonal `sqrt2 xx "side"`

`⇒ sqrt 2xx8` 

`8sqrt2`cm

shaalaa.com
  Is there an error in this question or solution?
2015-2016 (July)

APPEARS IN

Video TutorialsVIEW ALL [1]

RELATED QUESTIONS

The perpendicular from A on side BC of a Δ ABC intersects BC at D such that DB = 3CD . Prove that 2AB2 = 2AC2 + BC2.


Which of the following can be the sides of a right triangle?

2.5 cm, 6.5 cm, 6 cm

In the case of right-angled triangles, identify the right angles.


Which of the following can be the sides of a right triangle?

2 cm, 2 cm, 5 cm

In the case of right-angled triangles, identify the right angles.


Find the length diagonal of a rectangle whose length is 35 cm and breadth is 12 cm.


In ∆ABC, AB = 10, AC = 7, BC = 9, then find the length of the median drawn from point C to side AB.


In the given figure, point T is in the interior of rectangle PQRS, Prove that, TS+ TQ= TP+ TR(As shown in the figure, draw seg AB || side SR and A-T-B)


A man goes 40 m due north and then 50 m due west. Find his distance from the starting point.


In a quadrilateral ABCD, ∠B = 90° and ∠D = 90°.
Prove that: 2AC2 - AB2 = BC2 + CD2 + DA2


In a rectangle ABCD,
prove that: AC2 + BD2 = AB2 + BC2 + CD2 + DA2.


In the figure below, find the value of 'x'.


The sides of the triangle are given below. Find out which one is the right-angled triangle?

40, 20, 30


The hypotenuse of a right angled triangle of sides 12 cm and 16 cm is __________


In ΔABC, if DE || BC, AD = x, DB = x – 2, AE = x + 2 and EC = x – 1, then value of x is ______.


Foot of a 10 m long ladder leaning against a vertical wall is 6 m away from the base of the wall. Find the height of the point on the wall where the top of the ladder reaches.


In a quadrilateral ABCD, ∠A + ∠D = 90°. Prove that AC2 + BD2 = AD2 + BC2 

[Hint: Produce AB and DC to meet at E.]


Prove that the area of the equilateral triangle drawn on the hypotenuse of a right angled triangle is equal to the sum of the areas of the equilateral triangles drawn on the other two sides of the triangle.


In the adjoining figure, a tangent is drawn to a circle of radius 4 cm and centre C, at the point S. Find the length of the tangent ST, if CT = 10 cm.


The hypotenuse (in cm) of a right angled triangle is 6 cm more than twice the length of the shortest side. If the length of third side is 6 cm less than thrice the length of shortest side, then find the dimensions of the triangle.


Points A and B are on the opposite edges of a pond as shown in the following figure. To find the distance between the two points, the surveyor makes a right-angled triangle as shown. Find the distance AB.


Share
Notifications

Englishहिंदीमराठी


      Forgot password?
Use app×