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8) (63x+45)/(18x-63) 9) (2m^2+22m+20)/(8m+80) A) (7x-4)/(7x+9); -(9)/(7) A) -(3(3+m))/(3m-4); 4,(4)/(3) B) (2(x-4))/(5x-7); 0,(7)/(5) B) (-3m+4)/(3(3+m)); 4,-3 C) (3(x-2))/(7x+5); 9,-(5)/(7) C) (m+1)/(4); -10 D) (7x+5)/(2x-7); (7)/(2) D) (7m-6)/(7m+10); -7,-(10)/(7) 10) (5r^2-38r+21)/(3r^2)-24r+21 11) (3x^2-6x)/(7x^2)-12x-4 A) (5r-3)/(3(r-1)); 7,1 A) (3x-10)/(7x-8); (8)/(7),-3 B) (5)/(5r-8); (8)/(5),-9 B) (3(x-3))/(4) (7) C) (5r+1)/(7r-6); 0,(6)/(7) C) 1; (1)/(2) D) (2(r-2))/(7r-3); 0,(3)/(7) D) (3x)/(7x+2); 2,-(2)/(7)

Pergunta

8) (63x+45)/(18x-63)
9) (2m^2+22m+20)/(8m+80)
A) (7x-4)/(7x+9); -(9)/(7)
A) -(3(3+m))/(3m-4); 4,(4)/(3)
B) (2(x-4))/(5x-7); 0,(7)/(5)
B) (-3m+4)/(3(3+m)); 4,-3 
C) (3(x-2))/(7x+5); 9,-(5)/(7)
C) (m+1)/(4); -10 
D) (7x+5)/(2x-7); (7)/(2)
D) (7m-6)/(7m+10); -7,-(10)/(7)
10) (5r^2-38r+21)/(3r^2)-24r+21
11) (3x^2-6x)/(7x^2)-12x-4
A) (5r-3)/(3(r-1)); 7,1 
A) (3x-10)/(7x-8); (8)/(7),-3
B) (5)/(5r-8); (8)/(5),-9
B) (3(x-3))/(4) (7)
C) (5r+1)/(7r-6); 0,(6)/(7)
C) 1; (1)/(2)
D) (2(r-2))/(7r-3); 0,(3)/(7)
D) (3x)/(7x+2); 2,-(2)/(7)

8) (63x+45)/(18x-63) 9) (2m^2+22m+20)/(8m+80) A) (7x-4)/(7x+9); -(9)/(7) A) -(3(3+m))/(3m-4); 4,(4)/(3) B) (2(x-4))/(5x-7); 0,(7)/(5) B) (-3m+4)/(3(3+m)); 4,-3 C) (3(x-2))/(7x+5); 9,-(5)/(7) C) (m+1)/(4); -10 D) (7x+5)/(2x-7); (7)/(2) D) (7m-6)/(7m+10); -7,-(10)/(7) 10) (5r^2-38r+21)/(3r^2)-24r+21 11) (3x^2-6x)/(7x^2)-12x-4 A) (5r-3)/(3(r-1)); 7,1 A) (3x-10)/(7x-8); (8)/(7),-3 B) (5)/(5r-8); (8)/(5),-9 B) (3(x-3))/(4) (7) C) (5r+1)/(7r-6); 0,(6)/(7) C) 1; (1)/(2) D) (2(r-2))/(7r-3); 0,(3)/(7) D) (3x)/(7x+2); 2,-(2)/(7)

Solução

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Zuila MariaEspecialista · Tutor por 3 anos

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Let's solve each problem step by step:<br /><br />8) $\frac {63x+45}{18x-63}$<br /><br />To simplify this expression, we can factor out the common factors in the numerator and denominator:<br /><br />$\frac {9(7x+5)}{9(2x-7)}$<br /><br />Now, we out the common factor of 9:<br /><br />$\frac {7x+5}{2x-7}$<br /><br />Therefore, the simplified expression is $\frac {7x+5}{2x-7}$.<br /><br />9) $\frac {2m^{2}+22m+20}{8m+80}$<br /><br />To simplify this expression, we can factor out the common factors in the numerator and denominator:<br /><br />$\frac {2(m^{2}+11m+10)}{8(m+10)}$<br /><br />Now, we can cancel out the common factor of 2:<br /><br />$\frac {m^{2}+11m+10}{4(m+10)}$<br /><br />Therefore, the simplified expression is $\frac {m^{2}+11m+10}{4(m+10)}$.<br /><br />10) {5r^{2}-38r+21}{3r^{2}-24r+21}$<br /><br />To simplify this expression, we can factor the numerator and denominator:<br /><br />$\frac {(5r-3)(r-7)}{(3r-7)(r-3)}$<br /><br />Now, we can cancel out the common factor of $(r-3)$:<br /><br />$\frac {5r-3}{3r-7}$<br /><br />Therefore, the simplified expression is $\frac {5r-3}{3r-7}$.<br /><br />11) $\frac {3x^{2}-6x}{7x^{2}-12x-4}$<br /><br />To simplify this expression, we can factor the numerator and denominator:<br /><br />$\frac {3x(x-2)}{7(x-2)(x/7)}$<br /><br />Now, we can cancel out the common factor of $(x-2)$:<br /><br />$\frac {3x}{7(x+2/7)}$<br /><br />Therefore, the simplified expression is $\frac {3x}{7(x+2/7)}$.<br /><br />The correct answers are:<br />8) D) $\frac {7x+5}{2x-7};\{ \frac {7}{2}\}$<br />9) C) $\frac {m+1}{4};\{ -10\} $<br />10) A) $\frac {5r-3}{3(r-1)};\{ 7,1\} $<br />11) D) $\frac {3x}{7x+2};\{ 2,-\frac}\}$
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