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What else can I help you with?
Why is this distribution referred to as a geometric distribution?
The geometric distribution is: Pr(X=k) = (1-p)k-1p for k = 1, 2 , 3 ... A geometric series is a+ ar+ ar2, ... or ar+ ar2, ... Now the sum of all probability values of k = Pr(X=1) + Pr(X = 2) + Pr(X = 3) ... = p + p2+p3 ... is a geometric series with a = 1 and the value 1 subtracted from the series. See related links.
What is number represented by k in this equation K - 10 2 -7?
The equation appears to be unclear due to formatting. If it is meant to represent an equation like ( k - 10 = 2 - 7 ), then we can simplify the right side: ( 2 - 7 = -5 ). Thus, the equation becomes ( k - 10 = -5 ). Solving for ( k ), we add 10 to both sides, resulting in ( k = 5 ).
What is k- 4.05 equals 6.2?
I am supposing you are looking for k, in that case you add 4.05 to both sides of the equation to cancel out the 4.05 on the k side, making the equation k = 10.25
What does the variable k stand for in the equation ykx?
direct variation, and in the equation y=kx the k ca NOT equal 0.
How would you determine the equation of a direct variation?
To determine the equation of a direct variation, you start by identifying the relationship between the two variables, typically represented as ( y ) and ( x ). The equation can be expressed in the form ( y = kx ), where ( k ) is the constant of variation. To find ( k ), you can use a set of values for ( y ) and ( x ) and solve for ( k ) by rearranging the equation to ( k = \frac{y}{x} ). Once you have ( k ), you can write the complete equation of the direct variation.
What is the significance of the variable "k" in the wave equation?
The variable "k" in the wave equation represents the wave number, which is a measure of how many waves occur in a given distance. It is significant because it helps determine the wavelength and frequency of the wave, as well as its speed and direction of propagation.
What has the author K Edensor written?
K. Edensor has written: 'Geometric analysis of engineering designs'
How do you find a geometric mean?
If there are only k numbers x(1),x(2)....,x(k), the geometric mean is the kth root of the product of these k numbers. Example: find the geometric mean of 4,3,7,8 We want the fourth root of 4 x 3 x 7 x 8 = 672 =(672)^(1/4) = 5.09146 is the geometric mean. The geometric mean is normally defined only for a set of positive numbers.
What is the equation of an inverse relationship?
The equation is xy = k where k is the constant of variation. It can also be expressed y = k over x where k is the constant of variation.
Why is this distribution referred to as a geometric distribution?
The geometric distribution is: Pr(X=k) = (1-p)k-1p for k = 1, 2 , 3 ... A geometric series is a+ ar+ ar2, ... or ar+ ar2, ... Now the sum of all probability values of k = Pr(X=1) + Pr(X = 2) + Pr(X = 3) ... = p + p2+p3 ... is a geometric series with a = 1 and the value 1 subtracted from the series. See related links.
In the equation m = k + 3, m is the:?
In the equation m = k + 3, m is the:
What is chemical equation for potassium?
The chemical equation for potassium is K.
What is number represented by k in this equation K - 10 2 -7?
The equation appears to be unclear due to formatting. If it is meant to represent an equation like ( k - 10 = 2 - 7 ), then we can simplify the right side: ( 2 - 7 = -5 ). Thus, the equation becomes ( k - 10 = -5 ). Solving for ( k ), we add 10 to both sides, resulting in ( k = 5 ).
What is k- 4.05 equals 6.2?
I am supposing you are looking for k, in that case you add 4.05 to both sides of the equation to cancel out the 4.05 on the k side, making the equation k = 10.25
What does the variable k stand for in the equation ykx?
direct variation, and in the equation y=kx the k ca NOT equal 0.
What is the variable in the equation 12k20?
k
How would you determine the equation of a direct variation?
To determine the equation of a direct variation, you start by identifying the relationship between the two variables, typically represented as ( y ) and ( x ). The equation can be expressed in the form ( y = kx ), where ( k ) is the constant of variation. To find ( k ), you can use a set of values for ( y ) and ( x ) and solve for ( k ) by rearranging the equation to ( k = \frac{y}{x} ). Once you have ( k ), you can write the complete equation of the direct variation.
