1
GATE CSE 2015 Set 3
Numerical
+1
-0
Consider a software project with the following information domain characteristics for calculation of function point metric.

Number of external inputs $$\left( {\rm I} \right) = 30$$
Number of external outputs $$\left( O \right) = 60$$
Number of external inquiries $$\left( E \right) = 23$$
Number of files $$(F) = 08$$
Number of external interfaces $$(N) = 02$$

It is given that the complexity weighting factors for $$I, O, E, F$$ and $$N$$ are $$4, 5, 4, 10$$ and $$7,$$ respectively. It is also given that, out of fourteen value adjustment factors that influence the development effort, four factors are not applicable, each of the other four factors have value $$3,$$ and each of the remaining factors have value $$4.$ The computed value of function point metric is _____________.

Your input ____
2
GATE CSE 2015 Set 3
Numerical
+1
-0
Consider a software program that is artificially seeded with $$100$$ faults. While testing this program, $$159$$ faults are detected, out of which $$75$$ faults are from those artificially seeded faults. Assuming that both real and seeded faults are of same nature and have same distribution, the estimated number of undetected real faults is ____________.
Your input ____
3
GATE CSE 2015 Set 2
MCQ (Single Correct Answer)
+1
-0.3
A software requirements specification $$(SRS)$$ document should avoid discussing which one of the following?
A
User interface issues
B
Non-functional requirements
C
Design specification
D
Interfaces with third party software
4
GATE CSE 2015 Set 2
MCQ (Single Correct Answer)
+1
-0.3
Consider the basic $$COCOMO$$ model where $$E$$ is the effort applied in person-months, $$D$$ is the development time in chronological months, $$KLOC$$ is the estimated number of delivered lines of code (in thousands) and $${a_b},{b_b},{c_b},{d_b}$$ have their usual meanings. The basic $$COCOMO$$ equations are of the form
A
$$E = {a_b}\left( {KLOC} \right)\exp \left( {b{}_b} \right),\,D = {c_b}\left( E \right)\exp \left( {{d_b}} \right)$$
B
$$D = {a_b}\left( {KLOC} \right)\exp \left( {b{}_b} \right),\,D = {c_b}\left( E \right)\exp \left( {{d_b}} \right)$$
C
$$E = {a_b}\exp \left( {b{}_b} \right),\,D = {c_b}\left( {KLOC} \right)\exp \left( {{d_b}} \right)$$
D
$$E = {a_b}\exp \left( {d{}_b} \right),\,D = {c_b}\left( {KLOC} \right)\exp \left( {{b_b}} \right)$$
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