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8th Edition

James Stewart

Publisher: Cengage Learning

ISBN: 9781305270336

Chapter A, Problem 16E

Textbook Problem

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Solve the inequality in terms of intervals and illustrate the solution set on the real number line.

**16.** 4 − 3*x* ≥ 6

To determine

**To solve:** The inequality in terms of intervals and illustrate the solution set on real time line.

**Given:**

The expression is

**Calculation:**

The expression can be re written as,

Therefore,

Single Variable Calculus: Early Transcendentals

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Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...

Ch. A - Rewrite the expression without using the...Ch. A - Rewrite the expression without using the...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - Solve the inequality in terms of intervals and...Ch. A - The relationship between the Celsius and...Ch. A - Use the relationship between C and F given in...Ch. A - As dry air moves upward, it expands and in so...Ch. A - If a ball is thrown upward from the lop of a...Ch. A - Solve the equation for x. 43. |2x| = 3Ch. A - Solve the equation for x. 44. |3x + 5| = 1Ch. A - Solve the equation for x. 45. |x + 3| = |2x + 1|Ch. A - Solve the equation for x. 46. |2x1x+1|=3Ch. A - Solve the inequality. 47. |x| 3Ch. A - Solve the inequality. 48. |x| 3Ch. A - Solve the inequality. 49. |x 4| 1Ch. A - Solve the inequality. 50. |x 6| 0.1Ch. A - Solve the inequality. 51. |x + 5| 2Ch. A - Solve the inequality. 52. |x + 1| 3Ch. A - Solve the inequality. 53. |2x 3| 0.4Ch. A - Solve the inequality. 54. |5x 2| 6Ch. A - Solve the inequality. 55. 1 |x| 4Ch. A - Solve the inequality. 56. 0x512Ch. A - Solve for x, assuming a, b, and c are positive...Ch. A - Solve for x, assuming a, b, and c are positive...Ch. A - Solve for x, assuming a, b, and c are negative...Ch. A - Solve for x, assuming a, b, and c are negative...Ch. A - Suppose that |x 2| 0.01 and |y 3| 0.04. Use...Ch. A - Show that if x+312, then |4x + 13| 3.Ch. A - Show that if it a b, then aa+b2b.Ch. A - Use Rule 3 to prove Rule 5 of (2).Ch. A - Prove that |ab| = |a||b|. [Hint: Use Equation 4.]Ch. A - Prove that |ab|=ab.Ch. A - Show that if 0 a b, then a2 b2.Ch. A - Prove that |x y| |x| |y|. [Hint: Use the...Ch. A - Show that the sum, difference, and product of...Ch. A - (a) Is the sum of two irrational numbers always an...

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