$29.$ Considering the impact of both schedule and cost performance; what the entire project is

likely to cost is expressed by$?$

TCPI $=($BAC $$ EV$)/($BAC$-$AC$)$

Estimate to Complete $($ETC$)=($BAC $$ EV$)/$ CPI

Estimate at completion $($EAC$)=$ AC $+($BAC $$ EV$)/($CPI X SPI$)$

Estimate at completion $($EAC $)=$ BAC $/$ CPI

$30.$ What is the TCPI of the project based on following project data? $(1)$ EAC $=$ $$115,000(2)$

BAC $=$ $$100,000,(3)$ EV $=$ $$25,000(4)$ AC $=$ $$40,000.$

$0$

$1$

$-1$

$\mathrm{.}5$

$31.$ Considering the following project data what is the Estimate at Completion $($EAC$)$ if the

work is performed at the budgeted rate? BAC $=$ $$22,000$ EV $=$ $$13,000$ PV $=$ $$14,000$ AC $=$

$$15,000$

$$24,000$

$$14,000$

$$15,000$

$$22,000$

$32.$ A project is experiencing cost over run. What is true about Cost Performance Index $($CPI$)$

CV is equal to $1$

CPI is greater than $1$

CPI is less than $1$

CPI is equal to $1$

$33.$ A project has a budget of $$30,000$ and the costs incurred till date is $$20,000.$ The project

has achieved $$10,000$ worth of work. The project manager believes that the future work will

progress at the planned rate. What is the Estimate at Completion $($EAC$)$ of the project?

$$40,000$

$$20,000$

$$30,000$

$$10,000$

$34.$ The planned value of task A is $$150,000$ and task B is $$500,000.$ After six months the

project manager does a performance analysis of the project and finds that the project is

behind schedule. The actual cost incurred in completing task A is $$175,000$ and that for

completing $80\%$ of task B is $$650,000.$ What is the cost performance index of the project?

$0\mathrm{.}67$

$0\mathrm{.}96$

$1\mathrm{.}66$

$0\mathrm{.}76$

$35.$ Earned Value $($EV$)$ minus Planned Value $($PV$)$ is

Cost Variance $($CV$)$

Schedule Performance Index $($SPI$)$

Cost Performance Index $($CPI$)$

Schedule Variance $($SV$)$

$36.$ SPI less than one implies that

Project performance is as per the baseline plan

Project is behind schedule

Project is ahead of schedule

Planned Value $($PV$)$ is less than Earned Value $($EV