[" The donor atoms in EDTA are: "],[qquad [square," two "N" and two "0],[square," two "N" and four "0]],[square" If "quad " three "N" and three "0]

[" The square of the resultant of two "],[" forces "4N" and "3N" exceeds the square of "],[" the resultant of the two forces by "12],[" when they are mutually perpendicular."],[" The angle between the forces is "],[[" (В) "30^(0),60^(0)],[" (C) "90^(0),]],[" (D) "120^(0)]

Product of two square numbers is always a square number.

[" Q37Three consecutive natural numbers are such that the square of the "],[" middle number exceeds the difference of the squares of the other "],[" two by "60^(@)" .Find the numbers."]

Complete the following activity to verify the rule n(A cup B ) = n(A) +n(B) -n(A cap B) For the given venn diagram. A ={square}, B = {square} , n(A) = square, n(B) = square, n(A cup B) = square, n(A cap B) = square therefore, n(A cup B) = n(A) +n(B) +n(B) -n(A cap B) .

The equations of two sides of a square whose area is 25 sq.units are 3-4y=0 and 4x+3y=0. The equation of the other two sides of the square are

The equations of two sides of a square whose area is 25 sq.units are 3-4y=0 and 4x+3y=0. The equation of the other two sides of the square are

(2,1) and (0,0) are the two adjcent vertices of a square. Then then perimeter of the square is

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 = {____,____,____,____,____,____,____,____,}

If the ratio of diagonals of two squares is 3:2 then the ratio of the areas of two squares is :