In this algebra age word problem we have "A man is 27 years older than his son and 10 years from now, he will be twice as old as his son. how old is each now?" This was a question asked by a visitor on the "Algebra Word Problem Help" post.
Age Problem 4 Solution
If you have a algebra word problem that you would like help on, whether it's a time and distance, work, lever, coin, number, or mixture problem, this is where you can post a comment of your word problem and I will attempt to help you out and/or others who find this blog and question can help you out!
In the following Algebra number word problem we have a 3 digit number which has a 100's digit 3 more than the 1's digit and its 10's digit is twice the 100's digit. When all 3 digits are added together, it is equal to 9. What is the number?
Number Problem 6 Solution Here
In this Algebra time and distance problem we have Bill leaving in a vehicle which proportionally increases or decreases its speed depending on how fast the wind is traveling. If the wind is 15 mi/hr coming and going the same distance and it takes him 4 hours going with wind behind him and 5 hours coming back with the wind coming head on, how fast was he coming and going?
Time and Distance Problem 8 Solution
In this Algebra time and distance problem we have Bill who leaves going an average speed of 60 mi/hr and Craig who leaves 2 hours after Bill taking the same path at 90 mi/hr. How long will Craig take to catch up to Bill and how far would he have traveled in that time?
Time and Distance Problem 7 Solution
In this Algebra work word problem, we have pump A that can fill a pool in 12 hours and pump B which can fill the same pool in 6 hours. However, there is also a leak in the pool, and a full pool will empty out in 24 hours. How long would it take to fill the pool if pumps A and B work together and the leak was still present?
Solution to Work Problem 3
In this Algebra work word problem we have pump A that can fill the pool in 10 hours and we have pump B that can fill the pool in 8 hours. If both pumps A and B were used at the same time how long could would it take to fill the same pool?
Work Problem 2 Solution ** don't cheat try it yourself 1st
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