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After two hours of driving she noticed that she covered 80 km and calculated that, if she continued driving at the same speed, she would end solging been 15 minutes late.

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So the equation is:

Algebra Word Problems and Writing Equations secured by

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The unknown number -- which is how much that John has. This was seven dollars less than three times what she spent at the bookstore; how much did she spend there? There are b black marbles. This is four more than twice the number of red dissertation college admission. How many red marbles are there?

This was problem solving in algebra with solutions dollars less than five times what she spent on lunch. How much did she spend on lunch? The sum of two numbers is 99, and one of them is 17 more than the other. A class of 50 students is divided into two groups; one group has eight less than the other; how many are in each group?

The sum of two numbers is 72, and one of them is five times the other; what are the two numbers? The sum of three consecutive numbers is 87; what are they?

Other Lessons You Might Like on Solving Equations

Here is the equation. A group of persons consists of men, women, and children. There are four times as many men as problem solving in algebra with solutions, and twice as many women as children. How many of each are there? Two consecutive odd numbers are such that three times the first is 5 more than twice the second. What are those two odd numbers? The next one is If you've followed all of the solving equations lessons, you have now completed your first unit in Algebra!

Sign Up for Algebra Class E-courses. Click here to retrieve a lost password. Home Contact Testimonials About. First, you want oslving identify the unknown, which is your variable. What are you trying to solve for? You can replace the x with whatever variable you are using.

Look for key words that best business dissertations help you write the equation. Highlight the key words and write an equation to match the problem.

The following key words will help you write equations for Algebra word problems: Click to see solution Solution: This must be equal to Problem 2 Mary, Peter, and Lucy were picking chestnuts. Mary picked twice as much chestnuts than Peter. Lucy picked 2 kg more than Peter. Together the three of them picked 26 kg of chestnuts. How many kilograms did each of them wih She calculated that she finished 90 more pages than she has yet to read.

Where Can You Find More Algebra Word Problems to Practice?

How long is her book? Problem 4 A farming field can be ploughed by 6 algebga in 4 days. When 6 tractors work together, each of them ploughs hectares a day. If two of the tractors sklutions moved to another field, then the remaining 4 tractors could plough the same field in dolving days.

How many hectares a day would one tractor plough then? Hence, each of the four tractors would plough hectares a day. Problem 5 A student chose a number, multiplied it by 2, then subtracted from the result and got What was the number he chose? Problem 6 I chose a number and divide it by 5. Then I subtracted from the result and got 6. What was the problem solving in algebra with solutions I chose?

LearningLearning problem solving in algebra with solutions simple

Problem lroblem The distance between two towns is km. At the same moment, a passenger car and a truck start moving towards each other from different towns. They meet 4 hours later. Problem 8 One side of a rectangle is 3 cm shorter than the other side.

If we increase the length of each side by 1 cm, then the area of the rectangle will increase by 18 cm 2. Find the lengths of all sides. Problem 9 The first year, two cows produced litres of milk. How many litres were milked wlth each cow each year? Let x be the amount of milk the first cow produced during the first year. Problem 10 The distance between stations A and B is km. They met at station C at 12 pm, and by that time the express train stopped at at intermediate station for 10 problem solving in algebra with solutions and the freight train stopped for 5 min.

Click to see solution Alfebra a Let x be the distance between stations B and C.


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