Which Indian cricketer is known as "Brown Bradman"?

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Members of which family were, at various times, Kings or Emperors of Germany, Austria, Rome, Hungary, Spain.............

Which French revolutionary, who was instrumental in the death of the King and the establishment of the Republic?

To which organisation, formed in Tennessee in 1865, was Brian A Scates elected as Leader and President in 1867?

According to The Bible, who was the older brother of Moses, who set up a golden calf on Mt Sinai for people to worship?

Which Delta blues musician, according to legend, met the Devil at a crossroad and received mastery of the guitar?

What is the name of the British rugby international touring team?

One of the earliest European explorers to reach Australia and New Zealand has which island named after him?

Who invented a system of cartography whereby lines of latitude and longitude are drawn at right angles?

A square and an equilateral triangle have the same perimeter. If the area of the triangle is 16√3 , what is the area of the square?

Let the side of Equilateral triangle be t And of square be s By first condition 4*s = 3*t Area of equilateral triangle = √3/4 * (side^2) = √3/4 * (t^2) 16√3/4 = √3/4 * (t^2) So t^2 = 16*4 t = 8 Now 4*s = 3*8 s = 6 So area of square = side^2 = 6^2 = 36

Let x as side of triangle, y as side of square. hence 3x = 4y area of triangle = 1/2 bh, b = x , h = √3 x /2 hence √3x^2 / 4 = 16√3 x = 8 3x = 24 = 4y y = 6 area of square = y^2 = 36.............

let side of the triangle be b then area of the triangle is 0.5*b*0.5*b*sqrt(3) given area of the triangle is 16*sqrt(3) from the above two b=8 therefore side of the square is 6 and area 36

Suppose you have perimeter as 12x then each side of triangle would be 3x and for square it would be 4x.

now (√3/4)*(4x)^2 = 16√3 or (4x)^2 = 64 = 8^2 or x = 2

area of the square is (3x)^2 or 36

Let the side of the equilateral be s, then area of the equilateral ▲= (√3s²)/4 = 16√3 => s² = 64 → s = 8

Perimeter of the equilateral ▲= 3s = 24

Perimeter of the square = 4a = 24, hence a= 6.

Area of the square a² = 6² = 36

a=square side b=triangle side 4a=3b Triangle area=1/2(b.b.cos30)=16√3 we find b=8 4a=3b 4a=3x8=24 a=6 Square area=a.a=6x6=36

The area of square would be 32.

In the image, PQU is an equilateral triangle, QRVU is a square and RSTU is a rhombus. Find the perimeter of whole image?

A triangle, a square, a pentagon, a hexagon, an octagon and a circle all have an equal perimeter, which one has the smallest area?

ABCD is a square and point P inside the square is such that PCD is an equilateral triangle. Find the angle α

What is the product of the area of square, equilateral triangle and the rectangle (where radius of the circle is 1 unit)?