Bill did 13 more than Henry. Then each did 3 more, for a total of 31.
- Thread starter ar2017
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mmm4444bot
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There are two unknowns, so you could pick two variables and then write a system of two equations to solve.
OR, since the number of Ben's ORIGINAL completed applications are stated in terms of Henry's, you could pick one variable for Henry's number, and then use that variable to write an expression for Ben's number. This approach would require writing and solving one equation, and then substituting the solution for Henry's ORIGINAL quantity into the expression for Ben's.
Either way, please show us what you have tried or thought about, so far. We don't know which methods your class is currently covering. :cool:
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What are your thoughts? What have you tried? How far have you gotten? Where are you stuck?
For instance, you noted that Ben's number is stated in terms of Henry's, so you picked a variable for Henry's. What variable did you pick? Using what you've learned about "translating" English into math (here), you translated the fact that Ben's number is thirteen more than Henry's number into an expression. What expression did you get? Then each added another three to his number. How did you translate this, to get two new expressions? You noted that "total" is a keyword, and used this to create an equation. What equation did you get? This gave you a linear equation. What were your steps in solving this equation? (here)
Please be complete. Thank you!
