Factoring can be put in many different forms.
When equations refer to graphs, they can be very useful in telling how the graph looks.
For example, vertex form (y= a(x+h)^2 + k ) shows the vertical stretch/compression(a), and the horizontal(h) and vertical(k) shifts.
Also, in the form y = a(x + z)(x + y) you get the roots[Where the x-axis is crossed] of the equation. z and y being variables that represent the points on the graph.
In the form y = ax^2 + bx + c you can use it to find intercepts and roots as well by the method of setting x or y to zero and solving, or using the quadratic formula.
*Math student and tutor.
It is a factorization. It's not a prime factorization because 93 isn't prime.
310 Factorization: 2*5*31
3 is already prime. No factorization.
What is the prime factorization of 256^180
19 is already prime; no factorization.
I define prime factorization as "expressing a given number as the product of its prime factors." I don't know how to make it easier than that.
A product of Prime number,perhaps with some repetition, resulting in the desired amount
Define the behavior clearly in objective term
Education Reform is the changing of a teachers stratagies, purposly to improve the students education.
Is None do to the act that Pi(PIx4.5e)=3^33 underdashed 33 of course Explained in simplest form for educated students
When asked for a factorization, it is generally understood to mean the prime factorization.
its not well defined because not all the students/people like the teachers,so it is not well defined
struct student { std::string id; std::string first_name; std::string last_name; // ... }; student students[10];
Students learn that the prime factorization of a number is the given number written as the product of its prime factors. For example, to find the prime factorization of 45, use a factor tree to find that 45 is 5 x 9, and 9 is 3 x 3. So the prime factorization of 45 is 5 x 3 x 3, or 5 x 3^2.
Factorization into its smallest factors.
Factorization of 150 = 2x3x5x5.
43 is prime; no factorization.