11. To each linear factor occurring once in the denominator of a proper fraction, Adx there corresponds a single partial fraction of the form where A is constant and to be determined. (4x² +5x*)dx 12. By the method of partial fractions, the integral +1x² -6x+34)² can be B(2x -6) evaluated when expressed as dx. (x2 - 6x + 34)² (3x +8x -12 kx x + 7x +12x 13. In the complete factored form of the denominator is x(x+ 4(x+3)

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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_11. To each linear factor occurring once in the denominator of a proper fraction,
there corresponds a single partial fraction of the form
where A is
ax+ b
constant and to be determined.
(4x +5x*)dx
_12. By the method of partial fractions, the integral &+1)(x* -6x +34)²
can be
B(2x - 6)
evaluated when expressed as
dx.
(x - 6x + 34)2
x+1
3x² +8x-12)ktx
x² + 7x² +12x
13. In
, the complete factored form of the denominator is
x(x+ 4)(x+3)
Transcribed Image Text:_11. To each linear factor occurring once in the denominator of a proper fraction, there corresponds a single partial fraction of the form where A is ax+ b constant and to be determined. (4x +5x*)dx _12. By the method of partial fractions, the integral &+1)(x* -6x +34)² can be B(2x - 6) evaluated when expressed as dx. (x - 6x + 34)2 x+1 3x² +8x-12)ktx x² + 7x² +12x 13. In , the complete factored form of the denominator is x(x+ 4)(x+3)
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