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When y 3 is y the prime and y is the odd?
Errr. disentangling that lot... Yes. 3 is indeed both prime and odd. There is just one number that is both prime and even: I'll leave you to deduce it.
What is the derivative of y?
It all depends on what the equation is.Otherwise, it's y' (y prime).
What is the prime factors for Y?
It is not possible to answer the question without the numerical value of Y.
What is the product of all prime numbers between 60 and Y?
The answer depends on Y.
What is the prime number of 3y squared?
3 x y x y = 3y2
When X and Y are prime numbers X plus Y is even unless?
When X and Y are prime numbers X + Y is even unless either X or Y = 2. (As 2 is the only even prime number)
When y 3 is y the prime and y is the odd?
Errr. disentangling that lot... Yes. 3 is indeed both prime and odd. There is just one number that is both prime and even: I'll leave you to deduce it.
What is the derivative of y?
It all depends on what the equation is.Otherwise, it's y' (y prime).
What is the prime factors for Y?
It is not possible to answer the question without the numerical value of Y.
What is the product of all prime numbers between 60 and Y?
The answer depends on Y.
What is the LCM of 2x plus y and 2x plus y?
First you express the numbers as their prime factors: 3y = 3, y y2 = y, y Next you identify any common prime factors. In this case both numbers have y as a prime factor. Finally you multiply the numbers and divide by the HCF: 3y(y2)/y = 3y2 and thus the LCM is 3y2
What is the prime factorization of 21y2?
3 x 7 x y x y
What is the prime number of 3y squared?
3 x y x y = 3y2
What is the prime factorization for Y and W?
Composite integers each have their own unique prime factorization. Since Y and W can be any number, we can't give a more specific answer.
How does one solve the differential equation y double prime plus y prime plus y equals zero?
Let y=ce^(rx). R^2+r+1=0. Quadratic equation to find R.
How do you find the LCM and GCF of two prime numbers?
The GCF of any two prime numbers is 1 and the LCM is their product.
Why do square numbers have the name square numbers?
suppose the n has the prime factorization of x*y. We know that every unique integer has a unique prime factorization. n*n = (x*y)*(x*y) = x^2*y^2.
