शब्द (MATH) के सभी अक्षरों को कितने तरीकों से क्रमबद्ध किया जा सकता है?

In how many ways can all letters of the word (MATH) be ordered?

Explanation opens after your attempt
Correct Answer

D. (24)

Step 1

Concept

The word (MATH) has (4) distinct letters, so (4!=24). Full arrangement of distinct letters is found by factorial.

Step 2

Why this answer is correct

The correct answer is D. (24). The word (MATH) has (4) distinct letters, so (4!=24). Full arrangement of distinct letters is found by factorial.

Step 3

Exam Tip

(MATH) में (4) अलग अक्षर हैं इसलिए (4!=24)। सभी अलग अक्षरों की पूरी व्यवस्था factorial से मिलती है।

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शब्द (MATH) के सभी अक्षरों को कितने तरीकों से क्रमबद्ध किया जा सकता है? / In how many ways can all letters of the word (MATH) be ordered?

Correct Answer: D. (24). Explanation: (MATH) में (4) अलग अक्षर हैं इसलिए (4!=24)। सभी अलग अक्षरों की पूरी व्यवस्था factorial से मिलती है। / The word (MATH) has (4) distinct letters, so (4!=24). Full arrangement of distinct letters is found by factorial.

Which concept should I revise for this Mathematics MCQ?

The word (MATH) has (4) distinct letters, so (4!=24). Full arrangement of distinct letters is found by factorial.

What exam hint can help solve this Mathematics question?

(MATH) में (4) अलग अक्षर हैं इसलिए (4!=24)। सभी अलग अक्षरों की पूरी व्यवस्था factorial से मिलती है।