Which Indian cricketer is known as "Brown Bradman"?

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Samoa, Hawaii and the Tokelau Islands are part of which geographic area?

The Sandinista National Liberation Front ruled from 1979 to 1990, initially as part of a Junta of National..............

What is "Hyperidosis"?

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The International Pageant of Pulchritude, held from 1926 to 1932, was the forerunner of what modern event?

At the 1972 Olympic Games at Munich, which 16-year-old Soviet gymnast won three gold medals?

Why were the Winter Olympic Games at Lillehammer in 1994 held only 2 years after the previous ones, at Albertsville?

If in the following image AC is the diameter of the circle where AB = 4cm and BC = 1cm. Find the x?

Let AD=y and DC=z , in triangle ADC 25=y^2 + z^2

in triangle ADB y^2=x^2 + 16

in triangle BDC z^2=x^2 +1

solving we get 25=2x^2 + 17

x=2

Ans: 2 cm

From the center of the circle, draw a radius (len = 2.5cm) to point D. Now you get a right angled triangle with the sides : x cm, 1.5 cm and 2.5 cm. Using Pythogoras, you get x^2 = 2.5^2 - 1.5^2 which gives x = 2 cm.

i have seen the other two answers. therefore another simple solution is as under: if we complete the circle and draw mirror of x, applying one theorem of geometry x*x=4*1 or x=2

X is the geometric mean of 4 and 1. This is the square root of 4x1. X therefore is 2.

Let us consider that the centre of the circle lies between A and Let it be O Then join O and D In the triangle DOB OB =(2.5-1) Do=radius=2.5cm Therefore applying Pythagoras theorem X^2+1.5^2=2.5^2 Solving we get x= 2cm

In a rectangle triangle Base is always half of hight. Thus X will be 2 CMs.

In triangleABC, side AB = 20, AC = 11, and BC = 13. Find the diameter of the semicircle inscribed in ABC, whose diameter lies on AB, and that is tangent to AC and BC.

If AF=1 and AB=AC=7 in the given image then what would be the radius of grey circle?

If lengths of sides AB, BC and AC of a right angle triangle are in a geometric progression, what is the ratio between AC and AB?

The figure shows an isosceles triangle with AB = BC. The line DE cuts AC extended at F. If AD=5, CE=3 and EF=8 find DE.

In a Right angle triangle ABC

AB=3,AC=4 & BC=5

at BC,E is middle point and D is altitude AD

Find distance DE=?

it is not a difficult question everyone who know maths ... Can YOU solve it easily ...... solve it in one line...........or in second..........?