QUESTION IMAGE
Question
- if \\(x = 2\\) and \\(y = -2\\) what is the value of
\\x + 45x - 8y\\
(a) -76
(b) 76
(c) -108
(d) 108
- the length of a football field is 30 yards more than its width. express the length of the football field in terms of its width \\(w\\).
(a) \\(w - 30\\)
(b) \\(w + 30\\)
(c) \\(w - 40\\)
(d) \\(w + 40\\)
- combine the like terms:
\\-3(-4y - 2y) + 8y - 8x\\
(a) \\(27y - 9x\\)
(b) \\(27y + 9x\\)
(c) \\(26y - 8x\\)
(d) \\(26y + 8x\\)
- the quotient of 7 more than \\(x\\) to \\(x\\).
(a) \\(\frac{x+7}{x}\\)
(b) \\(\frac{x-7}{x}\\)
(c) \\(\frac{x-7}{7}\\)
(d) \\(\frac{x+7}{7}\\)
- if \\(x = 3\\) and \\(y = 2\\), what is the value of the above expression?
\\\frac{xy}{x+y^2}\\
(a) \\(\frac{5}{7}\\)
(b) \\(\frac{6}{8}\\)
(c) \\(\frac{6}{7}\\)
(d) \\(\frac{7}{9}\\)
- translate: the difference of 120 and \\(k\\) is 49.
(a) \\(120 - k = 50\\)
(b) \\(120 + k = 50\\)
(c) \\(120 - k = 49\\)
(d) \\(120 + k = 49\\)
- what is the value of \\(x\\) according to the equation below?
\\9x - 9 = 207\\
(a) 22
(b) 23
(c) 24
(d) 25
- \twenty-three of a number is less than nine equals to four over a number.\ which of the following equations is a mathematical translation of the statement?
(a) \\(23x - 9 = \frac{4}{x}\\)
(b) \\(23x + 9 = \frac{4}{x}\\)
(c) \\(23x - 9 = \frac{x}{4}\\)
(d) \\(23x + 9 = \frac{x}{4}\\)
- combine the like terms:
\\7(3y - 10) + 3 + 2(3y^2 + 6y^2)\\
(a) \\(9y^2 + 20y + 67\\)
(b) \\(9y^2 - 20y + 67\\)
(c) \\(18y^2 + 21y - 67\\)
(d) \\(18y^2 - 21y - 67\\)
- translate: fourteen of a number is one fifth.
(a) \\(14 + x + 5\\)
(b) \\(14x + 5\\)
(c) \\(14x = \frac{1}{5}\\)
(d) \\(14x = 5\\)
Evaluate expression for Question 11
Using the Algebraic Substitution knowledge point
Translate word problem for Question 12
Using the Translating Word Problems to Equations knowledge point
Simplify expression for Question 13
Using the Combining Like Terms knowledge point
Translate quotient for Question 14
Using the Translating Word Problems to Equations knowledge point
Evaluate expression for Question 15
Using the Algebraic Substitution knowledge point
Translate difference for Question 16
Using the Translating Word Problems to Equations knowledge point
Solve equation for Question 17
We solve the linear equation step-by-step:
- Add \(9\) to both sides:
- Divide both sides by \(9\):
Translate statement for Question 18
Using the Translating Word Problems to Equations knowledge point
Simplify expression for Question 19
Using the Combining Like Terms knowledge point
Translate statement for Question 20
Using the Translating Word Problems to Equations knowledge point
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Question 11
- (A) -76
- (B) 76
- (C) -108
- (D) 108 (Correct answer)
Question 12
- (A) w - 30
- (B) w + 30 (Correct answer)
- (C) w - 40
- (D) w + 40
Question 13
- (A) 27y - 9x
- (B) 27y + 9x
- (C) 26y - 8x (Correct answer)
- (D) 26y + 8x
Question 14
- (A) \(\frac{x+7}{x}\) (Correct answer)
- (B) \(\frac{x-7}{x}\)
- (C) \(\frac{x-7}{7}\)
- (D) \(\frac{x+7}{7}\)
Question 15
- (A) \(\frac{5}{7}\)
- (B) \(\frac{6}{8}\)
- (C) \(\frac{6}{7}\) (Correct answer)
- (D) \(\frac{7}{9}\)
Question 16
- (A) 120 - k = 50
- (B) 120 + k = 50
- (C) 120 - k = 49 (Correct answer)
- (D) 120 + k = 49
Question 17
- (A) 22
- (B) 23
- (C) 24 (Correct answer)
- (D) 25
Question 18
- (A) 23x - 9 = \(\frac{4}{x}\) (Correct answer)
- (B) 23x + 9 = \(\frac{4}{x}\)
- (C) 23x - 9 = \(\frac{x}{4}\)
- (D) 23x + 9 = \(\frac{x}{4}\)
Question 19
- (A) 9y^2 + 20y + 67
- (B) 9y^2 - 20y + 67
- (C) 18y^2 + 21y - 67 (Correct answer)
- (D) 18y^2 - 21y - 67
Question 20
- (A) 14 + x + 5
- (B) 14x + 5
- (C) 14x = \(\frac{1}{5}\) (Correct answer)
- (D) 14x = 5