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Precalculus SP 2022 Question 12 of 20 E Test: Test 4 (Cumulative) Precalculus SP 2022 < Question 12 of 20 Test: Test 4 (Cumulative) Use
Precalculus SP 2022 < Question 12 of 20 Test: Test 4 (Cumulative) Use the Principle of Mathematical Induction to show that the following statement is true for all natural numbers n. n + n+4 is divisible by 2. What must be done next to show that the given statement is true for all natural numbers nQ O A. Assume that the statement holds for k= 1. and determine whether it holds for k = 2. O B. Determine whether the statement holds for any number k + 1 Determine whether the statement "k + k+ 4 is divisible by 2" holds for some value of k. Assume that k +k+4 is divisible by 2 for some value of k, and determine whether this holds for k + 1- Write the statement for k + 1 is divisible by 2 (Do not simplify ) Now rewrite the expression in the statement for k+ 1 in terms of k + k + 4. is divisible by 2 (Simolifv your answer Mostly sunny
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