Critical path moves along the activities having total float of

Critical path lies along the activities having total float

A

Positive

B

Negative

C

Zero

D

Same

In the time-cost optimisation, using CPM method for network analysis, the crashing of the activities along the critical path is done starting with the activity having

A

Longest duration

B

Highest cost slope

C

Least cost slope

D

Shortest duration

Consider the following segment : int d=4 float f= (1/flaot(d))*5; what will be the value for float variable f?

A

1.25

B

0.1

C

5

সি-ভাষার ধ্রুবক ঘোষণা করার নিয়ম হলো-i. Const float pi=3.1416ii. float pi= 3.1416ii. # define pi = 3.1416 নিচের কোনটি সঠিক?

A

i ও ii

B

i ও iii

C

ii ও iii

D

i, ii ও ili

সি-ভাষার ধ্রুবক ঘোষণা করার নিয়ম হলো- i. const float pi =3.1416; ii. float pi = 3.1416; iii. #define pi 3.1416 নিচের কোনটি সঠিক?

A

i ও ii

B

i ও iii

C

ii ও iii

D

i, ii ও iii

A policy taken with critical illness rider benefit is being assigned. Which type of assignment would suit the intended purpose because if the life insured is diagnosed with a critical illness, he only should receive the critical illness rider claim?

A

Absolute assignment

B

Conditional assignment

C

Loan assignment

D

Collateral assignment

What enables us to determine the earliest and the latest times for each of the events and activities and thereby helps in the identification of the critical path?

A

Programme Evaluation

B

Review Technique (PERT)

C

Both A and B

D

Deployment of resources

When the addenda on pinion and wheel is such that the path of approach and path of recess are half of their maximum possible values, then the length of the path of contact is given by (where r = Pitch circle radius of pinion, R = Pitch circle radius of wheel and $$\varphi $$ = Pressure angle)

A

$$\frac{{\left( {{{\text{r}}^2} + {{\text{R}}^2}} \right)\cos \varphi }}{2}$$

B

$$\frac{{\left( {{{\text{r}}^2} + {{\text{R}}^2}} \right)\sin \varphi }}{2}$$

C

$$\frac{{\left( {{\text{r}} + {\text{R}}} \right)\cos \varphi }}{2}$$

D

$$\frac{{\left( {{\text{r}} + {\text{R}}} \right)\sin \varphi }}{2}$$

The coriolis component of acceleration exists whenever a point moves along a path that has

A

linear displacement

B

rotational motion

C

gravitational acceleration

D

tangential acceleration

In PERT analysis, critical path is obtained by joining events having

A

+ve slack

B

-ve slack

C

Zero slack

D

Dummy activities

Critical path moves along the activities having total float of

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