A part of monthly expenses of a family on milk is fixed for ₹ 500 and the remaining varies with the quantity of the milk, taken extra at the rate of ₹ 20 per kg. Taking the quantity of milk required extra as x kg and the total expenditure on milk is ₹ y, write a linear equation for this information and draw its graph.
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Step-by-step explanation:
Question :-
- A part of monthly expenses of a family on milk is fixed for ₹ 500 and the remaining varies with the quantity of the milk, taken extra at the rate of ₹ 20 per kg. Taking the quantity of milk required extra as x kg and the total expenditure on milk is ₹ y, write a linear equation for this information and draw its graph.
Given :-
- A part of monthly expenses of a family on milk is fixed for ₹ 500.
- the remaining varies with the quantity of the milk, taken extra at the rate of ₹ 20 per kg.
- Taking the quantity of milk required extra as x kg .
- the total expenditure on milk is ₹ y,
To Find :-
- write a linear equation for this information and draw its graph.
Solution :-
If The quantity of extra milk be 'x' kg and expenditure be 7'y then according to the given condition,
y = 20x + 500
(As ? 500 is the fixed expenditure)
Put x = 0 in equation (i)
y = 20(0) + 500
y = 500
Put y = 1000 in equation (i)
1000 = 20x + 500
1000 - 500 = 20x
500 = 20x
x = 500/20
x = 25 kg
Put x = 2 in equation (i)
y = 20(2) + 500
y = 40 + 500
y = 540
Hence the x is 25 kg and y is 540
Answered by
4
Answer:
20x-y+500=0
Step-by-step explanation:
Fixed part = Rs. 500
Cost of extra milk = Rs. 20 / litre
Total extra milk reqd. = x litres
Total expenditure = Rs. y
Equation formed is,
500+20x=y
=> 20x-y+500=0
GRAPH IN FIG.
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