Solving the inequalities 2x+5y<=20,3x+2y<=12 x<=0, y<=0
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Step-by-step explanation:
Given that:
2x+5y<=20,3x+2y<=12 x<=0, y<=0
To find:Solving the inequalities
Solution:
To solve these type of questions ,first
- write these inequations in form of equation by placing equality.
- Draw graph for lines
- check whether each equation contains origin or not.
- According to that draw dashed/shaded region.
1) Write 2x+5y ≤ 20 as
2x+5y = 20
find two points to draw line
put x=0,y=4
put y=0,x=10
(0,4) and (10,0)
join these points
2) Write 3x+2y ≤ 12 as
3x+2y = 12
find two points to draw line
put x=0,y=6
put y=0,x=4
(0,6) and (4,0). join these points
Both inequalities contains origin.
Graph is attatched.
Solution of these inequations are the common region by all four lines.
Hope it helps you.
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https://brainly.in/question/8942149
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