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What else can I help you with?
The total area of a normal probability distribution is?
The total area of any probability distribution is 1
An area of a normal probability distribution represents?
The number 1. The area of any probability distribution equals 1.
How can you find the probability that a randomly chosen point in a figure lies in the shaded region?
The probability is the ratio of the area of the shaded area to the area of the whole figure.
Name two areas where probability is used?
name two area where probability is used
Does a probability histogram represent chance by area?
yes
Is in the normal distribution the total area beneath the curve represent the probability for all possible outcomes for a given event?
Yes. The total area under any probability distribution curve is always the probability of all possible outcomes - which is 1.
What is the probability that a randomly thrown dart hits a blue or yellow region given that it hits the square board?
To determine the probability that a randomly thrown dart hits a blue or yellow region on a square board, you need to know the areas of the blue and yellow regions in relation to the total area of the square board. The probability can be calculated by dividing the combined area of the blue and yellow regions by the total area of the board. If the areas are not specified, you cannot provide a numerical probability. Therefore, the probability is given by the formula: P(blue or yellow) = (Area of blue + Area of yellow) / (Area of the square board).
Is it true or false that the histogram of a probability distribution uses the physical area of each bar to represent its assigned probability?
False.
What is the area under a discrete probability distribution function?
1.
What is the area probability to the left for the value of Z 1.98?
97.61%
How do you find the probability of a point landing inside a circle?
To find the probability of a point landing inside a circle, you can use the ratio of the area of the circle to the area of the larger enclosing shape (often a square) within which the point is randomly distributed. First, calculate the area of the circle using the formula (A = \pi r^2), where (r) is the radius. Then, calculate the area of the larger shape, and the probability is given by the formula: (P = \frac{\text{Area of Circle}}{\text{Area of Enclosing Shape}}). This ratio will yield the probability of a randomly selected point falling inside the circle.
What is the formula used to calculate probability?
force over area=pressure
