Category: MDCAT ENGLISH MCQs

No.	Topics.	No.	Topics.
1.	3.MCQs – Figurative Language & Literary Devices	2.	ADJECTIVES
3.	ADVERB AND ITS TYPES	4.	Adverb placemnet and sentence structure
5.	Antonyms	6.	Articles
7.	CAPATILIZATION	8.	CLAUSES
9.	CLUASES AND PHRASES POSTIONING	10.	colon
11.	Common Article Errors	12.	Common Grammatical Errors
13.	CONJUNCTION	14.	Contextual Vocabulary
15.	COORDINATING CONJUCTION	16.	CORELATIVE CONJUNCTION
17.	Correcting Tense Errors	18.	Dash & Hyphen
19.	Gerunds and Gerund Phrases mdcat	20.	Homonyms
21.	Homophones	22.	Identifying Sentence Errors
23.	Identifying Tense Errors	24.	INTERJECTION
25.	MCQs – Infinitives and Infinitive Phrases mdcat	26.	MCQs – Scanning and Locating Information
27.	MCQs – Synonyms & Semantic Nuance mdcat	28.	MDCAT ENGLISH MCQs
29.	Misused Words and Phrases	30.	MIXED MCQS
31.	NOUN	32.	ORDER OF ADJECTIVES
33.	Phrasal verbs	34.	Physics
35.	Prefixes and Suffixes	36.	Prepositions
37.	PRHASES	38.	PRONOUN
39.	PronounAntecedent Agreement	40.	Punctuation
41.	Random MCQs	42.	Reading Comprehension
43.	Semi-colon	44.	Sentence Structure
45.	Sentence Structure & Inversion mdcat	46.	Subject-Verb Agreement
47.	SUBORDINATING CONJUCTION	48.	Synonyms
49.	Tenses	50.	Transitonal devices and connectors
51.	Types of Sentences	52.	Use of Tenses
53.	VERB	54.	Word Choice and Style
55.	Word Formation	56.	Word Relationships
57.	Writing Skill and Proofreading

For two vectors A = Axî + Ayĵ and B = Bxî + Byĵ, A · B equals:

AxBx – AyBy
AxBy + AyBx
AxBx + AyBy
AxAy + BxBy

Product of Vectors (Scalar Product

The magnitude of the vector V = 3î – 4ĵ + 0k̂ is:

Product of Vectors (Scalar Product

If A = 2î + 3ĵ and B = 3î + 2ĵ, then A · B is equal to:

Product of Vectors (Scalar Product

A vector perpendicular to A = 4î – 3ĵ could be:

B = 4î + 3ĵ
B = 3î + 4ĵ
B = 8î – 6ĵ
B = -4î + 3ĵ

Product of Vectors (Scalar Product

The work done by a force F = (2î + 3ĵ) N during a displacement d = (4î) m is:

8 J
12 J
20 J
14 J

Product of Vectors (Scalar Product

The angle between vector A = 2î + 2ĵ and the positive x-axis is:

30°
45°
60°
90°

Product of Vectors (Scalar Product

Two vectors are given as A = 4î + 3ĵ and B = 5î – 2ĵ. The value of A · B is:

20
-6
14
26

Product of Vectors (Scalar Product

The angle between the vectors A = î + ĵ and B = î – ĵ is:

0°
45°
90°
180°

Product of Vectors (Scalar Product

Vector A = 5î + ĵ and Vector B = 2î + kĵ. For A and B to be perpendicular, the value of k must be:

5
-5
10
-10

Product of Vectors (Scalar Product

Given A = 2î + 3ĵ and B = 4î – 2ĵ, the scalar product A · B is:

Product of Vectors (Scalar Product

The scalar product does not change if:

The vectors are rotated
The coordinate system is rotated
The magnitude of one vector is doubled
The angle between them is changed to 90°

Product of Vectors (Scalar Product

A force F = 50 N is applied to a box at an angle of 60° to the horizontal, moving it 10 m horizontally. The work done is:

500 J
433 J
250 J
0 J

Product of Vectors (Scalar Product

If the dot product of two vectors is equal to the product of their magnitudes, the vectors are:

Perpendicular
Parallel
Anti-parallel
At an angle of 45°

Product of Vectors (Scalar Product

The unit of the scalar product of a force vector (in N) and a velocity vector (in m/s) is:

Joule (J)
Watt (W)
Newton (N)
Pascal (Pa)

Product of Vectors (Scalar Product

If two vectors are A and B, the quantity B · A is equal to:

– (A · B)
A · B
1 / (A · B)
A x B

Product of Vectors (Scalar Product

The dot product of a null vector with any other vector is:

1
-1
Zero
The other vector

Product of Vectors (Scalar Product

The scalar product is also known as the:

Vector Product
Cross Product
Dot Product
Outer Product

Product of Vectors (Scalar Product

For two vectors A and B, if A · B > 0, the angle between them is:

Acute (less than 90°)
Obtuse (greater than 90°)
Exactly 90°
Exactly 180°

Product of Vectors (Scalar Product

If a force F is perpendicular to the displacement d, the work done by that force is:

Maximum
Minimum
Zero
Infinite

Product of Vectors (Scalar Product

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