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MAE 1351 EXAM 2 Questions with Correct Answers and Rationale 2026 Chamberlain College of Nursing

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MAE 1351 EXAM 2 Questions with Correct Answers and Rationale 2026 Chamberlain College of Nursing

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MAE 1351 EXAM 2 Questions with Correct
Answers and Rationale 2026 Chamberlain
College of Nursing

TESTED EXAM QUESTIONS VERIFIED ANSWERS

1) Component ✓ computer generated parts that

make up a system

2) Instances ✓ copies of a component w/in a

system(assembly)

3) An assembly cannot be nested ✓ False

inside an existing assembly; only

parts can.

4) What are the benefits of an ✓ - makes it easier to modify a part

assembly and propagate within the assembly

- saves computer memory

5) Associativity ✓ if the geometry of a part is

changed then the components and

, instances of that part will also

change by the same amount.

6) Parent-Child Relationships ✓ Associations between components

and subassemblies

Parent-subassembly

Child- component

7) base instance ✓ The instance chosen to orient

other instances in space relative to

itself

-they are stationary

8) What is the difference between ✓ Top -Down: breaking the assembly

Top-Down and Down-Up Hierarchy down to its components

Down-Up: Building the assembly

from its components to its

assembly final form

9) What purpose do reference planes ✓ they connect to base component

serve for an assembly and serve as the coordinate planes

for the space defined by the

system

10) Assembly Constraints ✓ dimensional and geometric

constraints between 2 3D

instances so the instances

maintain their

, geometric/dimensional

relationships w/respect to each

other w/in the assembly.

11) Degrees of Freedom ✓ a quantity used to represent the

location and orientation of a part in




3D space

12) I bring a part into an assembly in ✓ Align component origin with

SW and click the OK check mark assembly origin

in the top right. This will...

13) I bring a cube into an assembly ✓ 2

and mate-coincident one of its

edges to a fixed edge. It now has

these many DOFs:

14) I bring a cube into an assembly ✓ 3

and mate-coincident one of its

vertices to a fixed vertex. It now

has these many DOFs:

15) For every mate I apply, I reduce ✓ Depends on the mate

the DOF of the part by these

many:

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