मराठी

If $$(x^{101} + 101)$$ is divided by $$(x + 1)$$, then the remainder is ______.

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प्रश्न

If $$(x^{101} + 101)$$ is divided by $$(x + 1)$$, then the remainder is ______.

पर्याय

  • 102

  • 100

  • 0

  • –101

MCQ
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उत्तर

If $$(x^{101} + 101)$$ is divided by $$(x + 1)$$, then the remainder is 100.

Explanation:

Remainder = $$f(-1) = (-1)^{101} + 101$$

$$= -1 + 101$$

$$= 100$$

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पाठ 8: Remainder Theorem and Factor Theorem - COMPETENCY-FOCUSED QUESTIONS [पृष्ठ १२८]

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आर. एस. अग्रवाल Mathematics [English] Class 10 ICSE
पाठ 8 Remainder Theorem and Factor Theorem
COMPETENCY-FOCUSED QUESTIONS | Q 5. | पृष्ठ १२८
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