[" The area of the positive plate is "A_(1)" and the "],[" area of the negative plate is "A_(2)(A_(2)

If the area of the circle is A_(1) and the area of the regular pentagon inscribed in the circle is A_(2), then find the ratio (A_(1))/(A_(2)) .

The area of a circle is A_(1) and the area of a regular pentagon inscribed in the circle is A_(2) . Then A_(1)//A_(2) is

Find the area of regular polygon ? If the area of the circle is A_(1) and area of a regular pentagon inscribed in the circle is A_(2); then find the ratio (A_(1))/(A_(2))

M and N are the plates of unequal areas of a parallel plate capacitor. Let A_(1) and A_(2) be the areas of M and N. let A_(1) gt A_(2) , M and N are connected to the +ve and -ve terminals of a battery. If Q^(+) and Q^(-) are the charges on the plates M and N respectively, then

If the area of circle is A_(1) and area of regular pentagon inscibed in the circle is A_(2), then find the ratio of area of two.

If the area of circle is A_(1) and area of regular pentagon inscibed in the circle is A_(2), then find the ratio of area of two.

If the area of circle is A_(1) and area of regular pentagon inscibed in the circle is A_(2), then find the ratio of area of two.

If A_(1) denotes area of the region bounded by the curves C_(1):y=(x-1)e^(x) tangent to C_(1) at (1,0)&y -axis and A_(2) denotes the area of the region bounded by C_(1) and co-ordinate axes in the fourth quadrant then (A) A_(1)>A_(2)(B)A_(1)

A square S_(1) encloses another square S_(2) in such a manner that each corner of S_(2) is at the mid-point of the side of S_(1). If A_(1) is the area of S_(1) and A_(2) is the area of S_(2), then A_(1)=4backslash A_(2) (b) A_(1)=2backslash A_(2)( c) A_(2)=2backslash A_(1)( d ) A_(1)=A_(2)