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MCQOPTIONS
This section includes 2318 Mcqs, each offering curated multiple-choice questions to sharpen your 8th Class knowledge and support exam preparation. Choose a topic below to get started.
| 1051. |
The factors of \[{{x}^{2}}-16\] are __. |
| A. | \[({{x}^{2}}+2)({{x}^{2}}-2)\] |
| B. | \[(x+4)(x-4)\] |
| C. | \[(x+2)(x-2)\] |
| D. | Does not exist |
| Answer» C. \[(x+2)(x-2)\] | |
| 1052. |
What are the factors of \[{{x}^{2}}+xy-2xxz-2yz\]? |
| A. | \[(x-y)\] and \[(x+2z)\] |
| B. | \[(x+y)\] and \[(x-2z)\] |
| C. | \[(x-y)\]and \[(x-2z)\] |
| D. | \[(x+y)\] and \[(x+2z)\] |
| Answer» C. \[(x-y)\]and \[(x-2z)\] | |
| 1053. |
Identify the factors of\[18-32{{p}^{2}}\]. |
| A. | \[2(4p+3)\,(4p-3)\] |
| B. | \[2(3+4p)\,(3-4p)\] |
| C. | \[4(3+4p)\,(3-4p)\] |
| D. | \[4(3+2p)\,(3-2p)\] |
| Answer» C. \[4(3+4p)\,(3-4p)\] | |
| 1054. |
What is the quotient when \[12ab\,{{(9{{a}^{2}}-16b)}^{2}}\] is divided by \[4ab\,(3a+4b)\]? |
| A. | \[4\,(3a+4b)\] |
| B. | \[3\,(3a-4b)\] |
| C. | \[3\,(3a+4b)\] |
| D. | \[4\,(3a-4b)\] |
| Answer» C. \[3\,(3a+4b)\] | |
| 1055. |
What is the factor form of \[{{\left( {{p}^{2}}+{{q}^{2}}-{{r}^{2}} \right)}^{2}}-4{{p}^{2}}{{q}^{2}}\]? |
| A. | \[(p+q+r)\,(p+q-r)\]\[(p-q+r)\,(p-q-r)\] |
| B. | \[(p-q-r)\,({{p}^{2}}-{{q}^{2}}-{{r}^{2}})\] |
| C. | \[(p-q-r)\] \[(2p-2q-2r)\] |
| D. | \[(p+q-r)\,({{p}^{2}}-{{q}^{2}}-{{r}^{2}})\] |
| Answer» B. \[(p-q-r)\,({{p}^{2}}-{{q}^{2}}-{{r}^{2}})\] | |
| 1056. |
Find the factors of \[{{x}^{2}}+\frac{{{a}^{2}}-1}{a}x-1\]from the following. |
| A. | \[\left( x-\frac{1}{a} \right)\] and \[(x+a)\] |
| B. | \[\left( x-\frac{1}{{{a}^{2}}} \right)\] and \[(x+a)\] |
| C. | \[\left( x-\frac{1}{{{a}^{2}}} \right)\] and \[(x-a)\] |
| D. | \[\left( x+\frac{1}{{{a}^{2}}} \right)\] and \[(x+a)\] |
| Answer» B. \[\left( x-\frac{1}{{{a}^{2}}} \right)\] and \[(x+a)\] | |
| 1057. |
Choose the factors of \[a{{(x-y)}^{2}}-by+bx+3x-3y.\] |
| A. | \[(x-y)\] and \[\left[ a(x-y)+b+3 \right]\] |
| B. | \[(a-b)\] and \[(3x-3y)\] |
| C. | \[(x-y)\] and \[({{x}^{2}}+a+1)\] and \[({{y}^{2}}+b+1)\] |
| D. | \[(ax-y)\] and \[[a(x-y)+b+3]\] |
| Answer» B. \[(a-b)\] and \[(3x-3y)\] | |
| 1058. |
What is the perfect square form of \[9{{a}^{2}}-\frac{12}{5}a+\frac{4}{25}\]? |
| A. | \[{{\left( a-\frac{2}{5} \right)}^{2}}\] |
| B. | \[{{\left( 3a-\frac{2}{5} \right)}^{2}}\] |
| C. | \[{{\left( 2a-\frac{2}{5} \right)}^{2}}\] |
| D. | \[{{\left( 3a+\frac{2}{5} \right)}^{2}}\] |
| Answer» C. \[{{\left( 2a-\frac{2}{5} \right)}^{2}}\] | |
| 1059. |
Choose the factors of \[{{x}^{4}}-13{{x}^{2}}{{y}^{2}}+36{{y}^{4}}\] from the following. |
| A. | \[(x+4y),(x-4y),(x+2y)\]and \[(x-2y)\] |
| B. | \[({{x}^{2}}+2x-8)\] and \[({{x}^{2}}+2x-3)\] |
| C. | \[(x+3y),(x-3y),(x+2y)\]and \[(x-2y)\] |
| D. | \[({{x}^{2}}-2x-8)\] and \[({{x}^{2}}+2x+3)\] |
| Answer» D. \[({{x}^{2}}-2x-8)\] and \[({{x}^{2}}+2x+3)\] | |
| 1060. |
Which of the following factorizations is incorrect? |
| A. | \[200{{y}^{2}}-2=2(10y+1)\,(10y-1)\] |
| B. | \[49{{x}^{2}}-36=(7x+6)\,(7x-6)\] |
| C. | \[200{{y}^{2}}-2=2(10y+1)\,(10y+1)\] |
| D. | \[36-100{{k}^{2}}=(6+10k)\,(6-10k)\] |
| Answer» D. \[36-100{{k}^{2}}=(6+10k)\,(6-10k)\] | |
| 1061. |
The factors of \[15{{x}^{2}}-26x+8\]are __. |
| A. | \[(3x-4)(5x+2)\] |
| B. | \[(3x-4)(5x-2)\] |
| C. | \[(3x+4)(5x-2)\] |
| D. | \[(3x+4)(5x+2)\] |
| Answer» C. \[(3x+4)(5x-2)\] | |
| 1062. |
For \[{{x}^{2}}+2x+5\]to be a factor of \[{{x}^{4}}+\text{ }p{{x}^{2}}+q,\]what must the respective values of p and q be? |
| A. | \[-2\] and \[5\] |
| B. | \[5\] and \[25\] |
| C. | \[10\] and \[20\] |
| D. | \[6\] and \[25\] |
| Answer» E. | |
| 1063. |
Which of the following is the correct factorization? |
| A. | \[64-{{x}^{2}}=(64-x)\,(64+x)\] |
| B. | \[27{{x}^{2}}-48=3(3x+4)\,(3x-4)\] |
| C. | \[{{y}^{2}}-81=(y+9)\,(y+9)\] |
| D. | \[36-{{p}^{2}}=(p-6)\,(p+6)\] |
| Answer» C. \[{{y}^{2}}-81=(y+9)\,(y+9)\] | |
| 1064. |
The area of a square is\[({{x}^{2}}+8x+16)c{{m}^{2}}\]. Find the length of its side. |
| A. | \[(x-8)\,cm\] |
| B. | \[(x-4)\,cm\] |
| C. | \[(x+4)\,cm\] |
| D. | \[(x+2)\,cm\] |
| Answer» D. \[(x+2)\,cm\] | |
| 1065. |
Find the factors of \[3{{z}^{2}}+9z+6\]. |
| A. | \[3(z+1)\,(z+2)\] |
| B. | \[4(z+2)(z+3)\] |
| C. | \[2(z+3)\,(z+1)\] |
| D. | \[3(z+5)\,(z+5)\] |
| Answer» B. \[4(z+2)(z+3)\] | |
| 1066. |
Factorize\[49{{x}^{2}}-36\]. |
| A. | \[(7x-6)\,(7x+6)\] |
| B. | \[(7x+36)7\] |
| C. | \[(7x+6)6\] |
| D. | \[(7x+6)\,(7x+36)\] |
| Answer» B. \[(7x+36)7\] | |
| 1067. |
Divide \[44({{m}^{4}}-5{{m}^{3}}-24{{m}^{2}})\] by \[11m(m-8)\]. |
| A. | \[4{{m}^{2}}(m-3)\] |
| B. | \[4m(m-3)\] |
| C. | \[4{{m}^{2}}(m+3)\] |
| D. | \[4m(m+3)\] |
| Answer» E. | |
| 1068. |
Divide \[q(5{{q}^{2}}-80)\] by \[5q(q+4)\]. |
| A. | \[5q(q-16)\] |
| B. | \[(q-4)\] |
| C. | \[5q({{q}^{2}}+16)\] |
| D. | \[(q+16)\] |
| Answer» C. \[5q({{q}^{2}}+16)\] | |
| 1069. |
Simplify \[\frac{3lm}{8{{n}^{2}}}\times \frac{32{{\ln }^{3}}}{{{m}^{2}}}\div \frac{9{{\ln }^{2}}}{m}\]. |
| A. | \[\frac{4l}{3n}\] |
| B. | \[-\frac{4l}{3n}\] |
| C. | \[\frac{4n}{3l}\] |
| D. | \[\frac{-4n}{3l}\] |
| Answer» B. \[-\frac{4l}{3n}\] | |
| 1070. |
Give the factor form of \[3(2p-q+4r)+2p+15q-16r\] |
| A. | \[4\,(2p+3q+r)\] |
| B. | \[4\,(2p+3q-r)\] |
| C. | \[4\,(2p-3q+r)\] |
| D. | \[4\,(2p-3q-r)\] |
| Answer» C. \[4\,(2p-3q+r)\] | |
| 1071. |
What is the factorization of \[3xz-4yz-6xp+8yp\]? |
| A. | \[(3x+4y)\,(z+2p)\] |
| B. | \[(3x+4y)\,(z-2p)\] |
| C. | \[(3x-4y)\,(z+2p)\] |
| D. | \[(3x-4y)\,(z-2p)\] |
| Answer» E. | |
| 1072. |
What are the factors of \[{{x}^{4}}+2{{x}^{2}}+9\]? |
| A. | \[({{x}^{2}}+2x+3),({{x}^{2}}-2x+3)\] |
| B. | \[({{x}^{2}}+3),({{x}^{2}}-3)\] |
| C. | \[({{x}^{2}}+2x+3),({{x}^{2}}+2x+3)\] |
| D. | \[({{x}^{2}}+3),({{x}^{2}}+3)\] |
| Answer» B. \[({{x}^{2}}+3),({{x}^{2}}-3)\] | |
| 1073. |
Simplify \[\frac{3(4+2{{m}^{2}}-m)-6(3{{m}^{2}}+m+2)}{2(2m-3)+3(m+2)}\] |
| A. | \[\frac{3(3m+4)}{7}\] |
| B. | \[\frac{3(4m+3)}{7}\] |
| C. | \[3\left( \frac{3m-4}{7} \right)\] |
| D. | \[\frac{-3(4m+3)}{7}\] |
| Answer» E. | |
| 1074. |
Divide: \[4{{p}^{5}}-14{{p}^{4}}+6{{p}^{3}}-2{{p}^{2}}\] by \[2{{p}^{2}}\]. |
| A. | \[2{{p}^{3}}+7{{p}^{2}}+3p+1\] |
| B. | \[2{{p}^{3}}-7{{p}^{2}}+3p-1\] |
| C. | \[2{{p}^{3}}-7{{p}^{2}}-3p-1\] |
| D. | \[2{{p}^{3}}+7{{p}^{2}}-3p-1\] |
| Answer» C. \[2{{p}^{3}}-7{{p}^{2}}-3p-1\] | |
| 1075. |
Find the quotient of the algebraic terms in \[\frac{36{{x}^{3}}{{y}^{2}}z}{-9{{x}^{2}}\,{{y}^{2}}z}\]. |
| A. | \[4x\] |
| B. | \[4x{{y}^{2}}z\] |
| C. | \[-4x\] |
| D. | \[4{{x}^{3}}{{y}^{2}}z\] |
| Answer» D. \[4{{x}^{3}}{{y}^{2}}z\] | |
| 1076. |
Simplify \[\frac{-3{{a}^{2}}b\times 15ca{{b}^{2}}}{-10\,cab}\]. |
| A. | \[\frac{3}{2}{{a}^{2}}{{b}^{2}}\] |
| B. | \[\frac{9}{2}{{a}^{2}}{{b}^{2}}\] |
| C. | \[\frac{3}{2}{{a}^{3}}{{b}^{3}}\] |
| D. | \[\frac{7}{2}{{a}^{2}}{{b}^{2}}\] |
| Answer» C. \[\frac{3}{2}{{a}^{3}}{{b}^{3}}\] | |
| 1077. |
Divide \[-15{{a}^{2}}b{{c}^{3}}\] by \[-5ab{{c}^{2}}\]. |
| A. | \[3{{a}^{1}}c\] |
| B. | \[3{{a}^{2}}c\] |
| C. | \[3{{a}^{3}}c\] |
| D. | \[4{{a}^{2}}c\] |
| Answer» C. \[3{{a}^{3}}c\] | |
| 1078. |
What are the factors of \[{{a}^{2}}{{b}^{2}}+{{c}^{2}}{{d}^{2}}-{{a}^{2}}{{c}^{2}}-{{b}^{2}}{{d}^{2}}\]? |
| A. | \[(a+d),\,(a-d),(b+c)\] and \[(b-c)\] |
| B. | \[({{a}^{2}}-{{b}^{2}})\] |
| C. | \[({{a}^{2}}-{{d}^{2}})\] and \[({{b}^{2}}+{{c}^{2}})\] |
| D. | \[({{a}^{2}}+{{d}^{2}})\] and \[({{b}^{2}}-{{c}^{2}})\] |
| Answer» B. \[({{a}^{2}}-{{b}^{2}})\] | |
| 1079. |
What is the result when \[{{x}^{3}}+6{{x}^{2}}+9x\]is factorized? |
| A. | \[{{x}^{2}}{{(x+2)}^{2}}\] |
| B. | \[x{{(x+3)}^{2}}\] |
| C. | \[x(x+3)\] |
| D. | \[{{x}^{2}}(x+3)\] |
| Answer» C. \[x(x+3)\] | |
| 1080. |
Do as directed. (i) Factorise: \[{{x}^{2}}+\frac{1}{{{x}^{2}}}-3\] (ii) Find the greatest common factors of \[14{{x}^{2}}{{y}^{3}},21{{x}^{3}}{{y}^{2}}\] and \[35{{x}^{4}}{{y}^{5}}z\]. (iii) Divide \[z(5{{z}^{2}}-80)\]by \[5z(z+4)\]. |
| A. | (i) (ii) (iii) \[\left( x-\frac{1}{x} \right)\left( x-\frac{1}{x}-2 \right)\] \[7x{{y}^{2}}\] \[z-4\] |
| B. | (i) (ii) (iii) \[\left( x+\frac{1}{x} \right)\left( x+\frac{1}{x}+2 \right)\] \[7{{x}^{2}}y\] \[z-4\] |
| C. | (i) (ii) (iii) \[\left( x-\frac{1}{x}+1 \right)\left( x-\frac{1}{x}-1 \right)\] \[7{{x}^{2}}{{y}^{2}}\] \[z-4\] |
| D. | (i) (ii) (iii) \[\left( x-\frac{1}{x}-1 \right)\left( x+\frac{1}{x}+1 \right)\] \[7{{x}^{2}}{{y}^{2}}\] \[z-2\] |
| Answer» D. (i) (ii) (iii) \[\left( x-\frac{1}{x}-1 \right)\left( x+\frac{1}{x}+1 \right)\] \[7{{x}^{2}}{{y}^{2}}\] \[z-2\] | |
| 1081. |
Which of the following is the exponential form of factors of \[{{a}^{2}}+4a+4\]? |
| A. | \[{{(a+2)}^{2}}\] |
| B. | \[{{(a+1)}^{2}}\] |
| C. | \[{{(a-2)}^{2}}\] |
| D. | \[{{(a-1)}^{2}}\] |
| Answer» B. \[{{(a+1)}^{2}}\] | |
| 1082. |
Find the factors of\[6\text{ }mn-4n+6-9m\]. |
| A. | \[(2m-1)\] and \[(2n-4)\] |
| B. | \[(4m-1)\] and \[(n-3)\] |
| C. | \[(3m-2)\] and \[(2n-3)\] |
| D. | \[(4m-4)\] and \[(n-1)\] |
| Answer» D. \[(4m-4)\] and \[(n-1)\] | |
| 1083. |
If \[({{x}^{2}}+3x+5)({{x}^{2}}-3x+5)={{m}^{2}}-{{n}^{2}}\]then m=_____. |
| A. | \[{{x}^{2}}-3x\] |
| B. | \[3x\] |
| C. | \[{{x}^{2}}+5\] |
| D. | Both (a) and (b) |
| Answer» D. Both (a) and (b) | |
| 1084. |
Find the factors of \[{{b}^{2}}-7b+12\]. |
| A. | \[(b-4),\,(b-8)\] |
| B. | \[(b-3),\,(b-4)\] |
| C. | \[(b-10),\,(b-1)\] |
| D. | \[(b-7),\,(b-9)\] |
| Answer» C. \[(b-10),\,(b-1)\] | |
| 1085. |
Divide \[6{{p}^{5}}+18{{p}^{4}}-3{{p}^{2}}\] by \[3{{p}^{2}}\]. |
| A. | \[6{{p}^{3}}-6{{p}^{2}}+1\] |
| B. | \[2{{p}^{3}}-6{{p}^{2}}-1\] |
| C. | \[2{{p}^{3}}+6{{p}^{2}}-1\] |
| D. | \[2{{p}^{3}}+6{{p}^{2}}+1\] |
| Answer» D. \[2{{p}^{3}}+6{{p}^{2}}+1\] | |
| 1086. |
Fill in the blanks. (i) \[\frac{{{a}^{2}}-{{b}^{2}}}{a(a-b)}-\frac{a{{b}^{2}}+{{a}^{2}}b}{a{{b}^{2}}}\] is equal to P . (ii) \[\frac{64{{y}^{4}}+8{{y}^{3}}}{4{{y}^{3}}}\] is equal to Q . (iii) When we divide \[(38{{a}^{3}}{{b}^{3}}{{c}^{2}}-19{{a}^{4}}{{b}^{2}}c)\] by \[19{{a}^{2}}bc\], the result is \[ka{{b}^{2}}c-{{a}^{2}}b\]. Then \[k=\underline{\,\,\,R\,\,\,}\]. |
| A. | P Q R \[\frac{(a+b)(b-a)}{ab}\] \[3(8y+1)\] 1 |
| B. | P Q R \[\frac{(a+b\,)(b-a)}{ab}\] \[3(8y+1)\] 1 |
| C. | P Q R \[\frac{(a+b)(a-b)}{ab}\] \[2(8y+1)\] 1 |
| D. | P Q R \[\frac{(a+b)(b-a)}{ab}\] \[2(8y+1)\] 2 |
| Answer» E. | |
| 1087. |
If \[({{x}^{2}}+3x+5)\,\,({{x}^{2}}-3x+5)={{m}^{2}}-{{n}^{2}},\]what is the value of m? |
| A. | \[{{x}^{2}}-3x\] |
| B. | \[3x\] |
| C. | \[{{x}^{2}}+5\] |
| D. | \[{{x}^{2}}+3x\] |
| Answer» D. \[{{x}^{2}}+3x\] | |
| 1088. |
Which is the correct statement in the following? |
| A. | \[{{(3m+4)}^{2}}=3{{m}^{2}}+6m+16\] |
| B. | \[n(3n+2)=3{{n}^{2}}+2n\] |
| C. | \[(x-2)\,(x-8)={{x}^{2}}-16\] |
| D. | \[(p+2)\,(p+4)={{p}^{2}}+8\] |
| Answer» C. \[(x-2)\,(x-8)={{x}^{2}}-16\] | |
| 1089. |
Simplify:- \[\frac{-14{{x}^{12}}y+8{{x}^{5}}z}{2{{x}^{2}}}\] |
| A. | \[{{x}^{3}}(-7{{x}^{7}}y+4z)\] |
| B. | \[{{x}^{2}}(7{{x}^{7}}y-4z)\] |
| C. | \[{{x}^{2}}(-7{{x}^{6}}y+2z)\] |
| D. | \[{{x}^{3}}(-7{{x}^{7}}y+4z)\] |
| Answer» B. \[{{x}^{2}}(7{{x}^{7}}y-4z)\] | |
| 1090. |
Factorise\[{{(2x+3y)}^{2}}-5(2x+3y)\]- 14. |
| A. | \[4(2x+3y)(x+y-2)\] |
| B. | \[4(2x+3y)(x+y+2)\] |
| C. | \[(2x-3y+7)(2x-3y+2)\] |
| D. | \[(2x+3y-7)(2x+3y+2)\] |
| Answer» E. | |
| 1091. |
From the following, which are the factors of \[{{a}^{2}}+b-ab-a\]? |
| A. | \[(a-1)\]and \[(a-b)\] |
| B. | \[(a+b)\]and \[(a-1)\] |
| C. | \[(a+1)\]and \[(a-b)\] |
| D. | \[(a+b)\] and \[(a+1)\] |
| Answer» B. \[(a+b)\]and \[(a-1)\] | |
| 1092. |
One of the factors of (\[{{(p+q)}^{2}}-{{(a-b)}^{2}}\]\[+p+q-a+b\] is |
| A. | \[(p+q+a+b)\] |
| B. | \[(p+q-a+b)\] |
| C. | \[(p-q+a-b)\] |
| D. | \[(p-q+a+b)\] |
| Answer» C. \[(p-q+a-b)\] | |
| 1093. |
What is the coefficient of 'a' when \[9{{a}^{2}}+18a\]is divided by \[(a+2)\]? |
| A. | \[18\] |
| B. | \[9\] |
| C. | \[\frac{1}{2}\] |
| D. | \[2\] |
| Answer» C. \[\frac{1}{2}\] | |
| 1094. |
Divide \[(32{{x}^{4}}{{y}^{3}}-16{{x}^{3}}{{y}^{4}})\] by \[(-8{{x}^{2}}y)\] |
| A. | \[4{{x}^{3}}{{y}^{2}}+2x{{y}^{3}}\] |
| B. | \[4{{x}^{3}}y-2x{{y}^{3}}\] |
| C. | \[-4{{x}^{2}}{{y}^{2}}+2x{{y}^{3}}\] |
| D. | \[-4x{{y}^{2}}+2x{{y}^{3}}\] |
| Answer» D. \[-4x{{y}^{2}}+2x{{y}^{3}}\] | |
| 1095. |
Which of the following are the factors of \[\frac{{{x}^{2}}}{4}-\frac{{{y}^{2}}}{9}\]? |
| A. | \[\left( \frac{x}{4}+\frac{y}{9} \right)\] and \[\left( \frac{x}{4}-\frac{y}{9} \right)\] |
| B. | \[\left( \frac{x}{2}+\frac{y}{9} \right)\] and \[\left( \frac{x}{2}-\frac{y}{9} \right)\] |
| C. | \[\left( \frac{x}{2}+\frac{y}{3} \right)\]and \[\left( \frac{x}{2}-\frac{y}{3} \right)\] |
| D. | \[\left( \frac{x}{2}-\frac{y}{3} \right)\] and \[\left( \frac{x}{4}-\frac{y}{9} \right)\] |
| Answer» D. \[\left( \frac{x}{2}-\frac{y}{3} \right)\] and \[\left( \frac{x}{4}-\frac{y}{9} \right)\] | |
| 1096. |
How many factors does \[({{x}^{9}}-x)\] have? |
| A. | \[5\] |
| B. | \[4\] |
| C. | \[2\] |
| D. | \[9\] |
| Answer» B. \[4\] | |
| 1097. |
For \[{{x}^{2}}+2x+5\] to be a factor of\[x4+p{{x}^{2}}+q\], the values of p and q must be _____. |
| A. | -2, 5 |
| B. | 5, 25 |
| C. | 10, 20 |
| D. | 6, 25 |
| Answer» E. | |
| 1098. |
Choose the factors of \[15{{x}^{2}}-26x+8\] from the following. |
| A. | \[(3x-4),(5x+2)\] |
| B. | \[(3x-4),(5x-2)\] |
| C. | \[(3x+4),(5x-2)\] |
| D. | \[(3x+4),(5x+2)\] |
| Answer» C. \[(3x+4),(5x-2)\] | |
| 1099. |
Factorisation of \[xy-pq+qy-px\]is ______. |
| A. | \[(y-p)(x+q)\] |
| B. | \[(y-p)(x-q)\] |
| C. | \[(y+p)(x+q)\] |
| D. | \[(y+p)(x-q)\] |
| Answer» B. \[(y-p)(x-q)\] | |
| 1100. |
What are the factors of \[ax+by+bx+az+ay+bz\]? |
| A. | \[(bx+ay),(ax+by)\] |
| B. | \[(a+b),(2x+2y+2z)\] |
| C. | \[(x+y+z),(a+b)\] |
| D. | \[(x+y-z),(a-b)\] |
| Answer» D. \[(x+y-z),(a-b)\] | |