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What could be an example of a function with a domain and a range where a is greater than 0 and b is greater than 0?
f(x) = (x)^ (1/2) (i.e. the square root of x)
Lim x approaches 0 x x x x-?
When the limit of x approaches 0 the degree on n is greater than 0.
What are the 3 different ways you can write probability?
If the probability of an event x happening is P(x) where P(x) must be greater than or equal to 0 and less than or equal to 1, P(x) can be written as: 1. A decimal, for example P(x)=.5 2. A fraction, for example P(x)=1/2 3. A percent, for example, P(X)=50%.
What does an improper fraction look like?
It is a ratio of two integers x/y where y is greater than 0 and the absolute value of x is greater than y. The last bit means that if x is negative, then -x (which is positive) is bigger than y and if x is positive then x is greater than y. It is also known as a top-heavy fraction.
What are the different ways to write a division problem?
X / Y = Answer X * Y ( Y = any number less than 1 but greater than 0 ) = Answer
Why does't the number get bigger with multiplication?
The assertion in the question is false. The result of a multiplication depends on the values. Given two numbers X and Y, if X < 0 and if Y < 0 then X*Y is greater than either; if X > 1 and if Y > 1 then X*Y is greater than either; if X < 0 and if Y > 1 then X*Y is smaller than either; if X > 1 and if Y < 0 then X*Y is smaller than either; if 0 < X < 1 and if 0 < Y < 1 then X*Y is smaller than either; If X < 0 and if 0 < Y < 1 then X*Y is greater than X but smaller than Y; If 0 < X < 1 and if Y > 1 then X*Y is greater than X but smaller than Y; If 0 < X < 1 and if Y < 0 then X*Y is smaller than X but greater than Y; If X > 1 and if 0 < Y < 1 then X*Y is smaller than X but greater than Y.
Are fractions and probability the same?
NO, but that is a great question since probability is often expressed as a fraction. Here is the difference. If P(x) is the probability that even x happens, this value must be between 0 and 1. So fractions such as 1/2 or 2/1112 are all fine. Many fractions, such as 4/3 cannot be a probability since they are greater than one. Similarly, -1/2 cannot be a probability value since it is less than 0/
What is C Cx plus 2y x plus y greater or equal to 8 x greater or equal to 3 y greater or equal to 0?
what is c, x + 2y, x+y equal to or greater than 8, x equal to or greater than 3, y equal to or greater than 0.
When is the square root of x greater than zero?
√x > 0 when x > 0, that is when x is a positive number.
What could be an example of a function with a domain and a range where a is greater than 0 and b is greater than 0?
f(x) = (x)^ (1/2) (i.e. the square root of x)
Lim x approaches 0 x x x x-?
When the limit of x approaches 0 the degree on n is greater than 0.
What does x2-5x greater than or equal 0?
x2-5x = 0 x(x-5) = 0 x = 0 or x = 5
What are the 3 different ways you can write probability?
If the probability of an event x happening is P(x) where P(x) must be greater than or equal to 0 and less than or equal to 1, P(x) can be written as: 1. A decimal, for example P(x)=.5 2. A fraction, for example P(x)=1/2 3. A percent, for example, P(X)=50%.
How do you write x is a nonnegative number?
x > 0 x is greater than zero.
Is 0 a solution to x greater than 0?
the answer would be yo mama
What does in between means for inequality?
It means that something is greater than some number, and smaller than some other number. For example, the solution of an inequality might state that "x" is greater than 0, and that "x" is also less than 10, in symbols: x > 0 and x < 10 Which can be written in shorthand notation as: 0 < x < 10 Note that instead of "less than" and "greater than", you might also use "less-than-or-equal" and "greater-than-or-equal", or some combination. For example: 0 < x <= 10
Is the possible values for a binomial random variable the whole numbers from zero to infinity?
No. A binary distribution gives the probability of obtaining x successes in n trials, x can not be greater than n. The binomial distribution can be used for any whole number greater than 0, but the distribution is not unbounded. So let's say the binomial can determine the probability of x success in n trials where n can be from zero to some finite number less than infinity.
