Mathematics, 16.10.2021 20:20 tasnimsas3
Finding the solution set to a rational inequality is very similar to finding the solution set in a polynomial inequality. The main difference is rational functions can switch from a positive interval to a negative interval without an x-intercept.
Use examples to justify your response to each of the following questions:
- How can a rational function switch between positive and negative intervals without an x-intercept?
- Why is this an important factor to think about when solving an inequality?
- How would the intervals of the solution set differ between a polynomial inequality and a rational inequality?
Answers: 1
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Given that sin∅ = 1/4, 0 < ∅ < π/2, what is the exact value of cos∅? a. (√4)/4 b. (√15)/4 c. (4π)/2 d. (4√2)/4
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Finding the solution set to a rational inequality is very similar to finding the solution set in a p...
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