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1. When solving a rational equation, why it is ok to remove the denominator by multiplying both sides by the LCD (least common denominator)? Why can you not do the same operation when simplifying a rational expression?
2. Why are there usually two solutions in quadratic equations? Under what situation would one or more solutions of a rational equation be unacceptable?
3. What square root property is essential to solve any radical equation involving radicals?
Exhibit the solutions for our quadratic equation 2x2 + 5x - 3 = 0, using
How many nonisomorphic abelian groups of order 16200 are there?
For each of the relationships given below, describe whether you think it is best explained by a linear function or a non-linear function.
Simplify the quadratic equations
Computing the algebraic expression.
Frame an equation.
Find the maximum or minimum value.
How would you use this procedure (factoring a quadratic expression with leading coefficient a = 1) to determine if a given polynomial is prime
Solving the algebraic equation.
Find the expression.
The fourth degree Taylor Polynomial for f(x) about x = 3 is: Show that the function has a local maximum at x = 1.
Linear equations problem
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