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TechWizard Trivia

Total questions: 15

Worksheet time: 6mins

Name
Class
Date
1.
a)

application layer

b)

presentation layer

c)

session layer

d)

transport layer

2.
a)

private

b)

protected

c)

public

d)

public and abstract

3.
a)

O(N)

b)

O(log N)

c)

O(N log N)

d)

O(N!)

4.
a)

A

b)

B

c)

C

d)

D

5.
a)

2^22

b)

2^24

c)

2^16

d)

(2^24)-2

6.
a)

POST

b)

PUT

c)

GET

d)

DELETE

7.
a)

Encrypting website data

b)

Translating domain names to IP addresses

c)

Managing server hardware

d)

Creating website layouts

8.
a)

It ensures that every row in a table has a unique identifier

b)

It specifies a column or set of columns that uniquely identifies a row in another table

c)

It enforces rules for data manipulation in a table

d)

It ensures that the values in a column are not NULL

9.
a)

Length of string: 0

b)

Length of string: null

c)

Exception Caught: NullPointerException

d)

Exception Caught: null

10.
a)

ping

b)

traceroute

c)

netstat

d)

nslookup

11.
a)

2 3 4 5 6 7 8 9 10

b)

1 2 3 4 5 6 7 8 9 10

c)

1 2 3 4 5 6 7 8 9

d)

2 3 4 5 6 7 8 9

12.
a)

ridge solves the problem of overfitting while lasso solves both the problem of overfitting and feature selection

b)

ridge solves the problem of underfitting while lasso solves the problem of overfitting

c)

ridge solves the problem of overfitting and feature selection while lasso solves the problem of overfitting

d)

ridge solves the problem of both overfitting and underfitting while lasso solves the problem of overfitting only

13.
a)

it eliminates nodes from the hidden layer

b)

it helps in determining which activation function is needed such as : ReLU , sigmoid , linear etc ...

c)

it is used for determining the mathematical formula for neural networks

d)

it helps to reduce the loss function until it reaches the global minima

14.
a)

High bias , High variance

b)

low bias , high variance

c)

high bias , low variance

d)

low bias , low variance

15.
a)

f(x) = max (1,x)

b)

f(x) = max(0,x)

c)

f(x) = min(0,x)

d)

f(x) = max (0.5, x)