Tutors Answer Your Questions about Linear-systems (FREE)
Question 318870: A car is traveling on a highway at 70 miles per hour. The distance in miles from it's destination is 385 miles.
a) Does the relation between the number of miles from the car's destination and the time in hours traveled represent a linear function? I answered "yes"
b) If so, what are the input/output variables?
input ____________ output _____________
Click here to see answer by rfer(16322) |
Question 319835: Given the linear equation:
- Find the missing coordinates of the given points. Show your work.
- Plot those points and graph the linear equation. Submit your graph through the dropbox.
3x - 8y = 24
(0, ), ( ,0)
Click here to see answer by rfer(16322) |
Question 319830: Given the linear equation:
- Find the y-coordinates of the given points. Show your work.
- Plot those points and graph the linear equation. Submit your graph through the dropbox.
y = x + 3
(0, ), (2, ), (-2, )
Click here to see answer by rfer(16322) |
Question 319832: Given the linear equation:
- Find the missing coordinates of the given points. Show your work.
- Plot those points and graph the linear equation. Submit your graph through the dropbox.
2x + 5y = 10
(0, ), ( ,0)
Click here to see answer by rfer(16322) |
Question 320039: Find an equation of the line. Write in standard form. Through (-3,-9); parallel to y=4
Find an equation of the line. Write in standard form. Through (-4,-10); perpendicular to y=6
How would i solve these to equations?
Click here to see answer by checkley77(12844) |
Question 320609: 1.Without graphing, determine whether each system has one solution, no solutions, or an infinite number of solutions. Show your work. (2 marks each)
( a ) 4 x y = 5
y = 4 x + 6
( b )3x + 2y = 5
15x + 10y = 25
2. How can you tell by looking at an equation whether it has one, none or infinite solutions?
Click here to see answer by solver91311(24713)  |
Question 320611: It took Terry 7 hours to drive the 390 km from Cold Bay to Hot Lake. For the first part of the trip he averaged 60 km/h, but was forced to slow down for the remainder of the trip to 50km/h.How many hours did Terry spend driving at each speed?
Click here to see answer by mananth(16946)  |
Question 320632: 8. It took Terry 7 hours to drive the 390 km from Cold Bay to Hot Lake. For the first part of the trip he averaged 60 km/h, but was forced to slow down for the remainder of the trip to 50km/h.
(a) How many hours did Terry spend driving at each speed?
Click here to see answer by mananth(16946)  |
Question 321428: Hi: I wondered if you could check this problem for me...
Solve each system by the addition method. 1/3x -1/6y = 1/3 1/6x+1/4y = 0
This is what I've got, but I'm not sure it's correct...
I started by multiplying both equations by their LCD to get rid of all the fractions.
1/3x 1/6y = 1/3
(6)1/3x (6)1/6y = (6) 1/3
2x-1y=2
So our first equation is 2x-1y=2
I simplified the second equation by multiplying it by 12:
1/6x+1/4y=0
(12)1/6x+(12)1/4y=(12)0
2x+3y=0
The second equation is 2x+3y=0
Now our two equations are:
2x-1y=2
2x+3y=2
I multiplied the second equation by -1 to eliminate one of the variables:
(-1)2x+(-1)3y=(-1)0
-2x-3y=0
Added the two equations together and solved:
2x-1y=2
-2x-3y=0
-4y= 2
-4 -4 Reduce the fraction
y= -1/2
Lets plug this value for y (-1/2) back into the second original equation:
1/6x+1/4(-1/2)=0
1/6x-1/8=0 Lets multiply this equation by 24 (the LCD) to get rid of fractions
(24)1/6x-(24)1/8=(24)0
4x-3=0
+3 +3
4x= 3
4 4
x= Ύ
So, the final solution is (3/4,-1/2)
Because this system only had one solution, this line is independent.
Thanks in advance for your help.
Click here to see answer by scott8148(6628)  |
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