In math, factors are numbers that multiply together to get another number. Any whole number can be a factor of another number - just think of factors as the numbers used in multiplication. Numbers that have only two factors are called prime numbers, and numbers with more than two factors are called composite numbers.

Finding the greatest common factor of 16, 56, and 49 is simple if we start by addressing just the first two numbers. We can create a factor pair list for the first two numbers and compare them to find all their common factors. Once we have this list, we can create a list of all their common factors to compare with the factors of 49.

We can find the greatest common factor (GCF) for three or more numbers using a modified version of the factor pair method. The first step is to use the factor pair method to identify all the factors for each of our given numbers. Next, we compare the lists for the first two numbers and create a list of just their common factors.

The greatest common factor of 35 and 49 is 7. To find the greatest common factor, start by listing the factors for each of the numbers.

Write the polynomial as the product of linear factors and list all the zeros of the function. g (x) = x^3 - 3 x^2 + x + 5; Write the polynomial as the product of linear factors and list all the zeros of the function. f(y) = y^4 - 256; Write the polynomial as the product of linear factors and list all the zeros of the function. h(x) = x^2 - 2x + 17

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Discuss 2 populations, one limited by density dependent factors and the other limited by density independent factors. Identify the factors that are most responsible for the rapid increase in human population since (a) the founding of civilizations and (b) the Industrial Revolution.

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