Consider the Cartesian plane `R^(2)` and let `X` denote the subset of points for which both coordinates are integer. A coin of diameter `1//2` is tossed randomly onto the plane. The probability `p` that the coin covers a point of `X`

Consider the cartesian plane R^2 and let X denote the subset of points for which both coordinates are integers. A coin of diameter 1/2 is tossed randomly onto the plane. Find probability p that the coin covers a point of X.

Consider the cartesian plane R^(2) and let x denote thsubet of points for which ameterboth coordinates are integers.A coin of dithe probability p thatis tossed randomly onto the plane.Find probability p that the coin coiners a point of X .

The number of lattice points (that is point with both coordinates as integers) on the ellipse x^2/49+y^2/25=1 is

A lattice point in a plane is a point for which both coordinates are integers. The number of lattice points lies inside the triangle whose sides are,x=0,y=0 and x+y=20 is

An unbaiseed coin is tossed to get 2 points for tunring up a head and one point for the tail. If three unbaised coins are tossed simultaneously , then the probability of getting a total of odd number of points is

Let x denote the number of tails preceding the first head when an unbiased coin is tossed repeatedly find the probability distribution of x

Let x denote the number of heads when 10 unbiased coins are tossed find the probability distribution of x

Find the probability distribution of a random variable X which denotes the number of tails in two tosses of a coin.

In a cartesian plane x - coordinate of a points is called _________ .