POLYGON is ALWAYS 360°⇒ Statement I is falseStatement II:Sum of interior angles of m sides polygon = (m – 2) × 180°Sum of interior angles of m sides polygon = (n – 2) × 180°⇒ Their sum = (m + n – 4) × 180°⇒ Statement II is false∴ Neither statement I nor II is TRUE.

"> POLYGON is ALWAYS 360°⇒ Statement I is falseStatement II:Sum of interior angles of m sides polygon = (m – 2) × 180°Sum of interior angles of m sides polygon = (n – 2) × 180°⇒ Their sum = (m + n – 4) × 180°⇒ Statement II is false∴ Neither statement I nor II is TRUE.

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Consider the following statements:(1) If n ≥ 3 and m ≥ 3 are distinct positive integers, then the sum of exterior angles of a regular polygon of m sides is different from the sum of exterior angles of regular polygon of n sides(2) Let m, n be integers such that m > n ≥ 3. Then the sum of the interior angles of regular polygon of sides is greater than the sum of interior angles of a regular polygon of n sides, and their sum is (m + n)π/2Which of the above statements is/are correct?

SRMJEEE Analytical Geometry in SRMJEEE 11 months ago

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Statement I:The sum of exterior angles of any POLYGON is ALWAYS 360°⇒ Statement I is falseStatement II:Sum of interior angles of m sides polygon = (m – 2) × 180°Sum of interior angles of m sides polygon = (n – 2) × 180°⇒ Their sum = (m + n – 4) × 180°⇒ Statement II is false∴ Neither statement I nor II is TRUE.

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Posted on 16 Nov 2024, this text provides information on SRMJEEE related to Analytical Geometry in SRMJEEE. Please note that while accuracy is prioritized, the data presented might not be entirely correct or up-to-date. This information is offered for general knowledge and informational purposes only, and should not be considered as a substitute for professional advice.

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