assuming y is in billions,
c(y) = 200 + .6y
c(8250) = 200 + .6(8250) = 5150
or, 5.2 trillion
looks ok to me.
(b) subtract their spending from their income.
(a) How much do consumers spend with incomes of $8.25 trillion?
I got 5.2 trillion for this.
(b) How much do they save?
??
c(y) = 200 + .6y
c(8250) = 200 + .6(8250) = 5150
or, 5.2 trillion
looks ok to me.
(b) subtract their spending from their income.
Given the consumption function C = $200 billion + 0.6Y, where Y is the income,
(a) To find how much consumers spend with incomes of $8.25 trillion, we substitute Y = $8.25 trillion into the consumption function:
C = $200 billion + 0.6($8.25 trillion)
C = $200 billion + $4.95 trillion
C = $5.15 trillion
Therefore, consumers spend $5.15 trillion with incomes of $8.25 trillion.
(b) To calculate how much they save, we subtract their consumption expenditure from their income:
Savings = Income - Consumption
Savings = $8.25 trillion - $5.15 trillion
Savings = $3.1 trillion
Therefore, consumers save $3.1 trillion.
(a) To find out how much consumers spend with incomes of $8.25 trillion, we substitute Y = $8.25 trillion into the consumption function and solve for C:
C = $200 billion + 0.6($8.25 trillion)
C = $200 billion + $4.95 trillion
C = $5.15 trillion
Therefore, consumers spend $5.15 trillion with incomes of $8.25 trillion.
(b) To determine how much consumers save, we need to subtract the amount spent from the total income:
Savings = Total income - Consumption spending
Savings = $8.25 trillion - $5.15 trillion
Savings = $3.1 trillion
Therefore, consumers save $3.1 trillion.