College Algebra Research Paper

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Mathematic is a most rigorous subject in education because there is a one correct answer, even some in particular problems. In view of my recognition, Mathematic is easier to concentrate than other subjects such as Reading and Writing. Throughout Fall 2016 semester, College Algebra seems hard that can depresses some people at the first time; however, College Algebra is the most interesting subject. It has sections from algebraic equations to a natural logarithm of x that we can learn in this Math subject. Hence, here are some College Algebra problems that we can find solutions by writing. For number one, the equation is a “f of x equals root of x”. This square root function requires order pairs to be graphed. The order pairs are zero …show more content…

In other words, this is a square function. As we start to graph this equation, we need six ordered pairs to graph accurately. The six ordered pairs are zero and zero, one and one, two and four, three and nine, four and sixteen, and fix and twenty-five. The domain is all real numbers which is a negative infinity to infinity. The range is all nonnegative real numbers which is an equal or greater than zero to infinity. This equation has x and y intercepts at the origin. In addition, this is a even function and symmetry about the y-axis. It is increasing on the interval, greater than zero to infinity. It is decreasing on an interval, a negative infinity to zero. Hence, the square function has a minimum value at the …show more content…

We can graph this equation by these six ordered pairs. The six ordered pairs are negative three and negative twenty seven, negative two and negative eight, negative one and negative one, zero and zero, one and one, and two and eight. The domain and range are all real numbers. Moreover, it has x and y intercept which is the origin, zero and zero. This is an odd function that is symmetric about the origin. This equation is increasing on the interval, negative infinity to positive infinity. However, there is no maximum or minimum value in this

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