iCoachMath.com: Examples on Solving Equations with Variables on Both Sides - Solving Equations - (GA)
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Solved Examples

Curriculum: Georgia Performance Standards   Click to change Curriculum

Topic: Solving Equations  Click to change Topic

Lesson: Solving Equations with Variables on Both Sides  Click to change Lesson

Click on a 'View Solution' below for other questions:
B   Solve: j4 + 49.48 = 4(j - 3)   B View Solution
B   Two trucks, loaded with cargo, start from Amsterdam. The first truck travels at a steady rate of 60 miles per hour and is 150 miles ahead of the second truck which travels at a steady rate of 90 miles per hour. What is the time taken by the second truck to catch up with the first truck?   B View Solution
B   Solve:
- 2x + 66 = 4x + 36
   B
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B   Solve 2x = 21 - x.
   B
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B   Choose the first step that would help you solve the equation - 3x = - 42 + 43x.
   B
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B   A library provides two types of cards for its members. A red card that costs $48 plus $2.25 rent per book and a yellow card costs $24 plus $3.75 rent per book. Find the number of books for which both cards would cost the same.
   B
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B   Solve the equation, 5(x + 3) = 5x + 15 and determine whether it has one solution, no solution, or is an identity.
   B
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B   Solve the equation 4(x + 11) = 4x + 8 and determine whether it has one solution, no solution or is an identity.
   B
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B   Solve:
7(x + 1) = 5x - 9   B
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B   Solve the equation 12(m - 3) = 4m + 3, for the value of m.
   B
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B   Solve:
5t - 3 + 21t = - 2t + 25
   B
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B   Solve:
- 4x - 6 = 2x + 18   B
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B   Solve:
- 6(2 - t) = 8t
   B
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B   The sum of a number and 10 less than that number is three times the same number. Find the number.   B View Solution
B   Solve:
6x = 30 + x   B
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B   Solve:
- 16p - 13 - 6p = - 6p - 9
   B
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B   Solve:
(213)x - 22 = (- 1113)x - 9   B
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B   Andy is trying to compare the rate plans of two telephone companies. Company-A charges a fixed monthly rental of $20 and calls are charged at $0.30 per minute. Company-B charges a fixed monthly rental of $10 and calls are charged at $0.40 per minute. Find the number of minutes for which the cost of both the plans remain the same.   B View Solution
B   Find the value of y in the equation 3y - 1 = y + 9.   B View Solution
B   Solve:
4p + 6 + 5p = 5p + 4
   B
View Solution
B   One more than the product of a number n and 2 is equal to the product of the number n and 3. Find the number n.   B View Solution
B   What is the value of x, if 2(x - 3) + 11 = 3x + 18?
   B
View Solution
B   What is the value of x, if 3(x - 3) + 12 = 2(x - 2) + 6?   B View Solution
B   A parking lot has 158 vehicles, which includes both two-wheelers and four-wheelers. How many vehicles of each type are there in the parking lot, if the number of four-wheelers is 20 more than the number of two-wheelers?   B View Solution
B   Solve:
11y - 3y + 4 = 4y + 8
   B
View Solution
B   Solve: j7 + 26.73 = 7(j - 3)   B View Solution
B   Solve 2x = 27 - x.
   B
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B   Solve:
- 4x + 60 = 8x + 12
   B
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B   Solve the equation.
6y - 2 = y + 18   B
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B   Choose the first step that would help you solve the equation - 4x = - 47 + 15x.
   B
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B   A library provides two types of cards for its members. A red card that costs $36 plus $3.25 rent per book and a yellow card costs $24 plus $4.75 rent per book. Find the number of books for which both cards would cost the same.
   B
View Solution
B   Solve the equation, 2(x + 5) = 2x + 10 and determine whether it has one solution, no solution, or is an identity.
   B
View Solution
B   Solve the equation 5(x + 12) = 5x + 10 and determine whether it has one solution, no solution or is an identity.
   B
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B   Solve:
8(x + 1) = 4x - 20   B
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D   Solve the equation 13(m - 2) = 2m + 3, for the value of m.
   D
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D   Solve:
2t - 5 + 40t = - 4t + 41
   D
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D   Solve:
- 25p - 10 - 5p = - 5p - 5
   D
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D   Solve:
(517)x - 21 = (- 1217)x - 4   D
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D   Solve:
- 4x - 4 = 3x + 24   D
View Solution
D   Solve:
- 8(2 - t) = 10t
   D
View Solution
D   The sum of a number and 8 less than that number is three times the same number. Find the number.   D View Solution
D   Solve:
5x = 60 - x   D
View Solution
D   Andy is trying to compare the rate plans of two telephone companies. Company-A charges a fixed monthly rental of $20 and calls are charged at $0.50 per minute. Company-B charges a fixed monthly rental of $10 and calls are charged at $0.60 per minute. Find the number of minutes for which the cost of both the plans remain the same.   D View Solution
D   Find the value of y in the equation 5y - 1 = y + 15.   D View Solution
D   Solve:
6p + 11 + 5p = 5p + 9
   D
View Solution
D   Nine less than the product of a number n and 3 is equal to the product of the number n and 4. Find the number n.   D View Solution
D   What is the value of x, if 2(x - 4) + 13 = 3x + 20?
   D
View Solution
D   What is the value of x, if 4(x - 4) + 24 = 3(x - 3) + 15?   D View Solution
D   Solve:
17y - 7y + 18 = 8y + 24
   D
View Solution
D   A parking lot has 112 vehicles, which includes both two-wheelers and four-wheelers. How many vehicles of each type are there in the parking lot, if the number of four-wheelers is 94 more than the number of two-wheelers?   D View Solution
D   Paul wants to go to Atlanta from San Francisco. He is comparing the rental plans of two companies. Henry Car Rentals charges $110 per week plus 60 cents per mile. William Car Rentals charges $95 per week plus 66 cents per mile. Find the number of miles for which the rental charges of the two companies are the same.   D View Solution
D   What is the value of x, if 7x + 16 = 3x + 36?
   D
View Solution
D   Solve the equation.
7y - 2 = y + 10   D
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