MATH98 (MATH 098)
Olympic College
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Intermediate Algebra: Radicals (12)
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Multiplying rational expressions involving multivariate monomials | Simplifying a ratio of polynomials by factoring a quadratic with leading coefficient 1
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Intermediate Algebra: Radicals (11)
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Solving a rational equation that simplifies to linear: denominator x+a
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Intermediate Algebra: Radicals (15)
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Multiplying rational expressions involving quadratics with leading coefficients of 1 | Adding rational expressions with linear denominators without common factors | Multiply and simplify your answer as much as possible | Add and simplify your answer as much as possible
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Intermediate Algebra: Radicals (14)
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Simplifying a ratio of polynomials: Problem type 1
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Intermediate Algebra: Radicals (13)
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Finding the LCD of rational expressions with linear denominators: relatively prime | Divide rational expressions involving linear expressions
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Intermediate Algebra: Radicals (4)
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Simplifying a radical expression with an even or odd exponent | Rational exponents: quotient rule | Assume that the variable represents a positive real number | Write your answer using only a positive exponent. The variable represents a positive number
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Intermediate Algebra: Radicals (3)
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Converting between radical form and exponent form | Rational exponents | Product rule | Power of a power rule | Write your answer without parentheses | Assume that the variable represents a positive real number | Write the following as an exponential or radical expression
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Intermediate Algebra: Radicals (2)
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Rational exponents | Non-unit fraction exponent with a whole number base | Pythagorean theorem
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Intermediate Algebra: Radicals (1)
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Rational exponents | Unit fraction exponents and whole number bases | Introduction to solving a radical equation | Solving a radical equation that simplifies to a linear equation: one radical, basic | Solve for x or y, where x or y is a real number
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Intermediate Algebra: Radicals (10)
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Adding rational expressions with different denominators and a single occurrence of a variable | Word problem on proportions: Problem type 2
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