1. Use mathematical induction or strong mathematical induction to prove the given statement. 1 (a). 1 +/+/+... >√n + 1, for all integers n ≥ 3. √2 √3 (b). If a = 0, a₁ = 8 and ak = 2ak-1 + 3ak-2 for k ≥ 2, then an = 2(3¹ + (−1)n+¹) for integers n ≥ 0.

1. Mark each statement True or False. Justify each answer. (a) In order to be classified as a statement, a sentence must be true. (b) Some statements are both true and false. (c) When statement p is true, its negation ~p is false. (d) A statement and its negation may both be false. (e) In mathematical logic, the word "or" has an inclusive meaning.

Arrange the following real numbers in order from greatest to least. 0.5. 0.95, 0.95, 0.995, 0.595, V0.95 0.9, 0.5 0.995 0.95 0.595 0.9 Drag each of the real numbers above to its correct location below. 0.95 V0.95

The shape ofy = Va shifted right 3 units and shifted up 3 units. Preview

Help me with this discrete math question and explain your work please.

Please do sub part b only.thx

I need help answering #7

Help me solve for X