30xy
LCM of 3y - 5 and 15y - 5 depends on the value of y, which is an unknown.
3y plus 6x = 2
3xy-4x + 15y-20 Sol: As there are no number are same. So -4x-3xy +15y-20 -------------------- -4x-3xy+15y-20
65
30xy
2p = 4y - 12xy - 6x, 3q = 12 - 15y so 2p - 3q = 4y - 12xy - 6x - (12 - 15y) = 4y - 12xy - 6x - 12 + 15y = 19y -12xy - 6x - 12
LCM of 3y - 5 and 15y - 5 depends on the value of y, which is an unknown.
x=− 2 5y − 6 7
The LCM is 30xy.
Since 75y^6 is a multiple of 15y^3, it is automatically the LCM.
It is: 5x times 6x = 30x^2
.225
3y plus 6x = 2
The LCM is 6x.
5x-15y = -10
First, find the LCM (Least Common Multiple) of the three intercepts. Second, divide the LCM by the X-Intercept. Repeat for the Y- and Z-Intercepts. Third, take the three values, and put them together like this: (LCM/X-Intercept)x+(LCM/Y-Intercept)y+(LCM/Z-Intercept)z=LCM If it need it, you can simplify it. For example, if you have a plane with the intercepts (5, 0, 0), (0, 2, 0), and (0, 0, 3), the the LCM would be 30, so you would have: (30/5)x+(30/2)y+(30/3)z=30 6x+15y+10z=30