Square

Form a 'committee' of two , from 3 men (M_(1),M_(2),M_(3)) and 2 women (W_(1),W_(2)) . Complete the following activity to write the sample space. (i) Committee of three men = square,square,square (ii) Committee of two women =square (iii) Committee of one man and one women { M_(1)W_(1), square square, square square, square square, square square, square square } :. Sampe space = {____,____,____,____,____,____,____,____,}

A square is drawn by joining mid pint of the sides of a square. Another square is drawn inside the second square in the same way and the process is continued in definitely. If the side of the first square is 16 cm, then what is the sum of the areas of all the squares ?

A square is drawn by joining mid pint of the sides of a square. Another square is drawn inside the second square in the same way and the process is continued in definitely. If the side of the first square is 16 cm, then what is the sum of the areas of all the squares ?

A square is drawn by joining mid point of the sides of a square. Another square is drawn inside the second square in the same way and the process is continued infinitely. If the side of the first square is 16 cm, then what is the sum of the areas of all the squares ?

The length of side of a square is 'a' metre. A second square is formed by joining the middle points of this square. Then a third square is formed by joining the middle points of the sides of the second square and so on. Then, the sum of the areas of squares which carried upto infinity, is

A square is drawn by joining mid pint of the sides of a square. Another square is drawn inside the second square in the same way and the process is continued in definitely. If the side of the first square is 16 cm, then what is the sum of the areas of all the squares ?

A square is drawn by joining mid pint of the sides of a square. Another square is drawn inside the second square in the same way and the process is continued in definitely. If the side of the first square is 16 cm, then what is the sum of the areas of all the squares ?

The length of side of a square is 'a' metre. A second square is formed by joining the middle points of this square. Then a third square is formed by joining the middle points of the sides of the second square and so on. Then, the sum of the areas of squares which carried upto infinity, is

In figure XY|| seg AC. If 2AX=3BX and XY=9 , complete the activity to find the value of AC. Activity: 2AX=3BX :.(AX)/(BX)=(square)/(square) :.(AX+BX)/(BX)=(square+square)/(square) .........(By componendo) :.(AB)/(BX)=(square)/(square) .............1 DeltaBCA~DeltaBYX .......( square test of similarity) :.(BA)/(BX)=(AC)/(XY) ..............(Corresponding sides of similar triangles) :.(square)/(square)=(AC)/9 :.AC=square ...........[From 1]