It ultimately depends on the areas of the two shapes: Acircle = pi*r2 Asquare = l2 Fraction shaded = Acircle / Asquare = pi*r2/ l2 If the circle fills the square (e.g. l=2r) then the formula simplifies considerably: pi*r2/4r2 = pi/4
9 percent to a fraction = 9/100 9% = 9%/100% = 9/100 in fraction
9 is an integer and not a fraction.
9 as a fraction = 9/1
0.09 as a fraction = 9/1000.09 * 100/100 = 9/100 in fraction
It could be lots of things. One answer can be: r2 + 9 = r2 + 32.
(R1 * R2) / (R1 + R2) = 2 Parallel R1 + R2 = 9 Series Treating the two as simultaneous equations, and substituting for R1: ((9-R2) * R2) / (9 - R2 + R2) = 2 R2^2 - 9R2 + 18 = 0 Solving the quadratic, we get: R2 = 6 ohm R1 = 3 ohm Which you can check by substituting back into the original equations.
fraction of -9 = -9/1
It ultimately depends on the areas of the two shapes: Acircle = pi*r2 Asquare = l2 Fraction shaded = Acircle / Asquare = pi*r2/ l2 If the circle fills the square (e.g. l=2r) then the formula simplifies considerably: pi*r2/4r2 = pi/4
9 percent to a fraction = 9/100 9% = 9%/100% = 9/100 in fraction
9 as a fraction = 9/1
9 is an integer and not a fraction.
1 r2
0.09 as a fraction = 9/1000.09 * 100/100 = 9/100 in fraction
The answer is 9/109/1090 percent as a fraction = 9/1090%= 90%/100%= 9/10 in fraction
9 28 into a fraction = 9/28
9/11 is the fraction!