What is the level of saving if: The MPC equals .9, disposable income rises from $ 800 to $ 900, and saving is originally $ 120 when income equals $ 800?

Figure 7.2 45° C, S S Y=200 In Figure 7.2, if income is $200, then: consumption is $100. saving is also $200. consumption is zero. O saving is zero.

If the disposable income is $1000 and consumption expenditure is $ 750. Find the APS

The algebraic form of the consumption function is: Disposable Income YD-Y-T $0 Consumption Spending C = C₁ + MPC(YD) Investment Spending | $1,000 $250 $1,000 $1,750 $250 $2,000 $2,500 $250 $3,000 $3,250 $250 $4,000 $4,000 $250 $5,000 $4,750 $250 $6,000 $5,500 $250 Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. C=$1,000+ 0.25(Y-T) = $1,000+ 0.25(YD). b C = $250 +0.75(YT) = $250 +0.75(YD). с C = $1,000+ 0.75(Y-T) = $1,000+ 0.75(YD). d C=$750 +0.75(Y-T) = $750 +0.75 (YD). Your answer

Suppose the MPC in an economy is 0.55. The APC is initially 0.65 and disposable income is $2 billion. If disposable income increases to $16 billion, what is the new level of saving?   $5.6 billion $0.7 billion $7.2 billion $7.0 billion

Suppose that the least amount of goods and services that Roberto will consume in a year is $40,000.Roberto tends to save $0.30 of every dollar of disposable income that he makes. Use the given line to graph Roberto's consumption function for disposable income levels between $0 and $200,000. Move each endpoint to the appropriate spot on the graph.

Calculate income if consumption is $120 million and Savings is $66 million

Suppose that the least amount of goods and services that Jim will consume in a year is $40,000. Jim tends to save $0.30 of every dollar of disposable income that he makes. Use the given line to graph Jim's consumption function for disposable income levels between $0 and $200,000. Move each endpoint to the appropriate spot on the graph.

From the graph , calculate the MPS for the saving function.

it is given that the ratio of APS to APC is 2/7 Calculate the ratio of Consumption to savings