The sum of Pete's and Sam's ages is 30. Five years ago, Pete was 3 times as old as Sam. How old is Sam? Let P = Pete's age, S = Sam's age, and P + S = 30. Which of the following equations would complete the system?
P + S = 30 Five years ago, Peter's age : (P - 5) Sam's Age is: (S - 5) Now, (P - 5) = 3(S - 5) P - 5 = 3S - 15 P - 3S = -10
Which of the following equations would complete the system? Where are the following equations?
S+P=30 P-5=3(S-5) P-5=3S-15 P-3S=-10 Subtract P+S=30 P-3S=-10 -P-S =-30 ----------- -4s=-40 S=10 P=20
whats the answer?
You first give the choices..
A) P-5=3S B) P-5=3S-5 C) P-5=3S-15
P - 5 = 3S - 15 See my solution did you get this equation there??
Check it in the second last line..
thanks!
Welcome dear..
John is twice as old as Mary. The sum of their ages is 21. How old is Mary? Let J = John's age and M = Mary's age.
J = 2M J + M = 21 2M + M = 21 3M = 21 Find M from here.
today is not my day, sorry:)
Ha ha ha ha.. Just concentrate..
What you get for M??
i dont even know how to solve this problem.
See John is twice as old as Mary. Mary is M years old, then John will how many years old??
im looking for the equation that represents the problem.
J = 2M and the other equation is: J + M = 21
The sum of two numbers is 44, and the larger number is 2 more than the smaller number. What is the smaller number? If x = the smaller number and y = the larger number, then which of the following systems of equations represents the word problem?
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