Concept explainers
For Exercises 5-20, set up the form for the partial fraction decomposition. Do not solve for A, B, C, and so on. (See Example 1-2)
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- You are unsure if you correctly decomposed the partial fraction correctly. Explain how you could double check your answer.arrow_forwardFind the partial fraction decomposition of the expression with a repeated irreducible quadratic factor. x34x2+9x5(x22x+3)2arrow_forwardFind the partial fraction decomposition of the expression with repeated linear factors. 6x11(x1)2arrow_forward
- For the following exercises, find the decomposition of the partial fraction for the repeating linear factors. 5x( x7)2arrow_forwardIf possible, please circle the answer period so that I can understand the answer. Mark each part of the question so that I know which answer is related to which question. Please answer the whole question when answering, because I noticed that the answer to the question was left unfinished in the past. Thank you for understanding.arrow_forwardAccording to the method of partial fractions, there is an eqution of the form 1 C %3D (x-1)(x-2)(x-3) x-1 x-2 x-3 for same numbers A,B and C. what is the number A (a) 1 (b) 2 (4) (c-1 (e) None b O Carrow_forward
- Please show your complete solution in a paper. Thank you! Write the form of the partial fraction decomposition of the rational expression.arrow_forwardWrite the partial fraction decomposition for the rational expression. Check your result algebraically. 1 25x2 - 64 Step 1 Decompose the original expression into a sum of fractions involving the constants A and B by factoring the denominator of the original expression. A 25x2 - 64 8 + X -arrow_forwardбх3 + x2—5х — 7 -dx. Use partial fractions 3x2 – x – 2arrow_forward