SOLUTION: why y(1)/(100) +x(1)/(60)&#8804;2400 can be written as 5x+3y<=720000

Algebra.Com
Question 732854: why y(1)/(100) +x(1)/(60)≤2400 can be written as
5x+3y<=720000

Answer by josgarithmetic(39617)   (Show Source): You can put this solution on YOUR website!
Lowest common denominator is 300. Other than that, a general law of inequalities is that if , and if , then . The left and right members of your first inequalites can be multiplied by 300 and you obtain an equivalent inequality, which is your second mentioned inequality.
RELATED QUESTIONS

why y(1)/(100) +x(1)/(60)≤2400 can be written as 5x+3y <= 720000 you already... (answered by solver91311)
How many numbers from 1 to 100 (inclusive) can be written as the sum of 2+ consecutive... (answered by jim_thompson5910)
How many integers between 1 and 100 can be written as the difference of two perfect... (answered by greenestamps)
prove that an equation for a line with nonzero x- and y-intercepts can be written as x/a... (answered by Fombitz)
Solve the following system of inequalities by graphing. draw a graph 5x - 4y ≥ -20 (answered by MathLover1)
Hi there, i need some help with this question: twice a number is 60 times more than 5... (answered by vleith)
If x=sin⁡t and y=cos⁡t, 0≤t≤π20≤t≤π2,... (answered by ikleyn)
Show the solution sets written algebraically and as a union or intersection of intervals. (answered by rothauserc)
in how many ways can 100 be written as the sum of two numbers,whose HCF is 1? answer... (answered by JBarnum)