Lesson Topics Discussion Quiz: Class Homework |
Quiz In Class |
Title: Equivalent expressions |
Grade Lesson s5-l5 |
Explanation: Hello Students, time to practice and review. Let us take next 10-15 minutes to solve the ten problems using the Quiz Sheet. Then submit the quiz to get the score. This is a good exercise to check your understanding of the concepts. |
Quiz: in Class
Id | Name | Note |
---|---|---|
1 |
Simplify the expression \$(3x + 5y)(2x - y) - 2(4x^2 - 3xy + 5y^2)\$. |
A) \$ -2x^2 + 13xy - 15y^2 \$ B) \$ 2x^2 - 13xy - 15y^2 \$ C) \$ -2x^2 + 13xy + 15y^2 \$ D) \$ -5x^2 + 13xy - 15y^2 \$ |
2 |
Simplify the expression \$(4x^2 + 12xy + 9y^2)/((2x + 3y)^2)\$. |
A) 2 B) 2x + 3y C) 2x - 3y D) 1 |
3 |
Simplify the expression \$(3^(2x) \times 2^(3x+1))/(9 \times 6^(2x-1))\$. |
A) \$ (9 \times 2^x)/3\$ B) \$(2^(x+2))/3\$ C) \$ (2^(3x - 1))/3\$ D) \$ (2^(3 + x))/3 \$ |
4 |
Simplify the expression \$(x + y)^3 - (x - y)^3\$. |
A) \$ 2y(3x^2 - 2y^2)\$ B) \$ 5y(3x^2 + y^2)\$ C) \$ (6x^2 y + 2y^3)\$ D) \$ 2y(2x^2 + 3y^2)\$ |
5 |
Simplify the expression \$(a^2 + b^2)^2 - 2ab(a^2 + b^2) + (ab)^2\$. |
A) \$ a^4 + 2a^3 b - 3a^2 b^3 + 2a^2 b^2 + b^2 \$ B) \$ a^4 - 3a^2 b - 3a^2 b^3 - 2ab^3 + b^4 \$ C) \$ a^3 - 2a^3 b + 3a^2 b^2 - 2ab^3 + 2b^3 \$ D) \$ a^4 - 2a^3 b + 3a^2 b^2 - 2ab^3 + b^4\$ |
6 |
Simplify the expression: \$(x^3 + x^2 - 2x - 2)/(x^2 - 1)\$. |
A) \$(x^2 - 9)/(x - 1)\$ B) \$(x^2 - 2)/(x + 1)\$ C) \$(x^2 - 2)/(x - 1)\$ D) \$(x^2 + 2)/(x + 1)\$ |
7 |
Simplify the expression \$(3a + b)^2 - (2a - 3b)^2\$. |
A) \$5a^2 + 18ab - 8b^2\$ B) \$5a^2 - 18ab - 8b^2\$ C) \$5a^2 + 18ab + 8b^2\$ D) \$5a^2 - 18ab + 8b^2\$ |
8 |
Simplify the expression \$(x^2 + y^2) - 2(x^2 - xy + y^2) + (x^2 - 3xy + y^2)\$. |
A) \$x^2 - xy\$ B) -xy C) -5xy D) \$x^2 + xy\$ |
9 |
Simplify the expression: \$(\sqrt(x) - 2)/(\sqrt(x) + 2) \times (\sqrt(x) + 3)/(sqrt(x) - 3)\$. |
A) \$(x + \sqrt (x - 4))/(x - sqrt (x - 4))\$ B) \$ (x + 2\sqrtx - 9)/(x - 2\sqrtx - 3)\$ C) \$ (x + \sqrtx - 6)/(x - \sqrtx - 6)\$ D) \$ (x + \sqrtx - 4)/(x - \sqrtx + 4)\$ |
10 |
Simplify the expression \$((3x^6 y^2)(3xy^4)^2)/((8x^4 y^3)^2)\$. |
A) \$(27y^4)/(64)\$ B) \$(27)/(64y^4)\$ C) \$(-27)/(64)\$ D) \$(27y^4)/(24)\$ |
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