a part of monthly expenses of a family on a milk is fixed for Rs 500 and the remaining varies with the
Answers
Answer:
Extra milk required = x litre
total expenditure = Rs y
cost of extra milk = Rs. 25/litre
extra expense =25×x= Rs. 25x
fixed expense = Rs. 700
Total expense = fixed expense + extra expense
⇒y=700+25x
Step-by-step explanation:
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500When x = 2, then y = 500 + 20 × 2
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500When x = 2, then y = 500 + 20 × 2= 500 + 40 = 540
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500When x = 2, then y = 500 + 20 × 2= 500 + 40 = 540When x = 3, then y = 500 + 20 × 3
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500When x = 2, then y = 500 + 20 × 2= 500 + 40 = 540When x = 3, then y = 500 + 20 × 3= 500 + 60 = 560
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500When x = 2, then y = 500 + 20 × 2= 500 + 40 = 540When x = 3, then y = 500 + 20 × 3= 500 + 60 = 560Thus, we have the following table
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500When x = 2, then y = 500 + 20 × 2= 500 + 40 = 540When x = 3, then y = 500 + 20 × 3= 500 + 60 = 560Thus, we have the following tableimage
Let the quantity of milk required extra be x L and total expenditure on milk be ₹ y.∴Required equation is y = 500 + 20x…(i)When x = 0, theny = 500 + 20 × 0 = 500When x = 2, then y = 500 + 20 × 2= 500 + 40 = 540When x = 3, then y = 500 + 20 × 3= 500 + 60 = 560Thus, we have the following tableimageNow, plot the points 4(0, 500), 6(2, 540) and C(3, 560) on a graph and join them by a line to get required garph.