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Kinematics

 Kinematic is the branch of classical mechanics.  describes the motion of points, objects and systems of groups of objects, without reference to the causes of motion. The symbol a stands for the acceleration of the object. And the symbol v stands for the instantaneous velocity of the object. The derivative of displacement with time is velocity […]

Binomial Theorem

Binomial theorems is another ways of expansion of two terms.  Another way it is generalised form of expansion. Due to expansion of two term it is binomial. “What are the binomial coefficients?” . It shows how to calculate the coefficients in the expansion of (a + b) n. The symbol for a binomial coefficient nCr. As well as pascal […]

Binomial Distribution

The Binomial distributions Number of successes in a specified number of independent trials of an experiment . Symbol: B (n, p), where n is the number of trials and p the probability of success in each. As there are two parameter therefore it is Binomial distribution. Hence it used for discrete values. Binomial Theorem

Double angle trigonometric equation

Double angle equations are allowing the expression of trigonometric functions of angles equal to 2u in terms of u.  The double angle formulas can simplify the functions and gives ease to perform more complex calculations. The double angle formulas are useful for finding the values of unknown trigonometric functions. Therefore in double angle equation we need to consider two rotation. […]

Binomial Distribution

The Binomial distributions Number of successes in a specified number of independent trials of an experiment . Symbol: B (n, p), where n is the number of trials and p the probability of success in each. As there are two parameter therefore it is Binomial distribution. Hence it used for discrete values. binomial distribution

Normal Distribution

A  standard Normal Distribution graph is  “Bell Curve”.The standard normal distribution has two parameters: mean and standard deviation. Hence it use for continuous  random variable as well as it use for continuous values. Due to continuous values we use area under the curve for calculating probability. Normal

A Double angles identity

A Double angles identity is written2θ, for example, as sin 2θ, cos 2α, or tan 2x, where 2θ, 2α, and 2x. The angle measures and the assumption is that you mean sin(2θ), cos(2α), or tan(2x). Because tangent is equal to the ratio of sine and cosine . Therefor  its identity comes from their double-angle identities. double angle identity

Double Angle trigonometric Identity

A Double angles identity is written2θ, for example, as sin 2θ, cos 2α, or tan 2x, where 2θ, 2α, and 2x. The angle measures and the assumption is that you mean sin(2θ), cos(2α), or tan(2x). Because tangent is equal to the ratio of sine and cosine . Therefor  its identity comes from their double-angle identities.   Double angle

Equation of Tangent and Normal

Tangents to a curve are a line that touches the curve at one point and has the same slope as the curve at that point. A normal to a curve is a line perpendicular to a tangent to the curve. Tangent and Normal

 
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