Tutors Answer Your Questions about Expressions-with-variables (FREE)
Question 395935: This tells you how dumb I am: My son has a math problem...He is in 4th grade.
If says Write the expression. Let P stand for the number of pencils jody has.
1. 3 fewer pencils than Jody has 3-P
2. Half as many pencils as jody has. Ok i am lost. please help me.
Click here to see answer by mananth(12270)  |
Question 396154: i need to use the substitution method to find the variables x,y, and z in the equations 3x+2y-4z=20 ; 2x-y+3z=-5 ; and x+y+z=3.
( i solved for y, using the 3rd equation, to form the two new equations of 5x-2z=26 and x=z-8)
i dont know what to do next. please help! i would greatly appreciate it
Click here to see answer by Edwin McCravy(8909)  |
Question 396960: I am trying to help my son with this problem and I can't figure out where to begin on this one. I was fine until fractions came into play
2/3 +13y+1/4=2
Should he add the fractions first and then take next steps?
Click here to see answer by scott8148(6628)  |
Question 397613: Joy lives 466 miles from Max. At 8a.m., Joy starts driving toward Max's home at 60 mph. At 9a.m., Max starts driving toward Joy's home at 56 mph. How many miles will Joy have driven when they meet each other?
Click here to see answer by robertb(4012)  |
Question 397962: 2. Solve the system by substitution.
6x - 5y = 11
7x + 5y = 2
(1, -2)
(1, -1)
(2, -1)
(2, -2)
3. Solve the system by substitution.
x - y = -11
x + 3y = 5
(-7, 4)
(-8, 4)
(-7, 5)
(-8, 5)
4. Solve the system using elimination by addition.
x + y + z = 0
-x + y - 2z = 6
2x + y + z = 0
(1, 1, -1)
(0, 2, -1)
(0, 2, -2)
No solution
5. Solve the system using elimination by addition.
2x + 2y + 3z = 23
2x + 2y + 5z = 33
-4x - 4y - 8z = -55
(0, 4, 5)
(0, 3, 6)
(0, 5, 4)
No solution
6. Solve the system using elimination by addition.
4x - 2y + 2z = 2
-x + y - 3z = -4
4x - 3y + 7z = 9
a.(-1, -7, 0)
b.(3, 3, 2)
c. {(2s – 3, 5s – 7, s) | s is any real number}
d. No solution
Click here to see answer by solver91311(16897)  |
Question 398169: There are 160 students. 65 of them are doing math and 45 of them are dong science.
How many of them could be taking both subjects?
what is the least amount of students taking both?
what is the greatest amount of students taking both?
How many students could be taking neither subject?
Click here to see answer by robertb(4012)  |
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