f6Y1f a<b and a is an integer divisible by n, write down a sharper inequality relating...
1. Let n be a positive integer with n > 1000. Prove that n is divisible by 8 if and only if the integer formed by the last three digits of n is divisible by 8.
Problem 5.1.3. Prove by induction on n that (1+ n < n for every integer n > 3.
Question 1 Solve the inequality, write the solution in interval notation. 31 +5 < 11 o(-0,2) 0(-0, 19) O None of these O [2,00) 0 (-0,2) Question 2 Op
18-19 please
Solve the inequality. Then graph the solution. 19. 2x 1 <3
Problem 3 (3 points) Use proof by induction to prove the Bonferroni's inequality (for any positive integer n): Si<jSni.jez
(1 point) Write each of the given numbers in the polar form re',-a <O<n. s= (b) – 31(2 + iv3) p= ,0= (C) (1+i)4 p=
PLEASE WRITE NEATLY!!!
Solve the inequality 22 +2 - 2 22 - 5.0 + 6 <0
9) __ Solve the inequality. Write the solution set in interval notation. 9) - 82 + 6x + 16<0 A) (-0,-8) U (2,0) B) (-0,0) (-2, 8) (8,00) D) (-0,-2)(8.)
(9) Solve the absolute value inequality 11 - 4x < 7 and graph its solution set on the number line. (9)
Need help solving a natural log inequality problem
6. Solve the inequality and write your answer using correct interval notation: In(x-V5)> In(4x) – In (x + V5