Explanation csc A = 1.38630 ⇒ 1 sin A = 1.38630 ⇒ sin A = 1 1.38630 = 0.721344586 sin A = 0.72134 Now, ⇒ A = sin − 1 ( 0.72134 ) ⇒ A = 46.16522442 = 46.17 ⇒ A = 46 ° ( 0

7th Edition

ISBN: 9780100548169

Author: SMITH

Publisher: YUZU

See similar textbooks

Concept explainers

Ratios

A ratio is a comparison between two numbers of the same kind. It represents how many times one number contains another. It also represents how small or large one number is compared to the other.

Trigonometric Ratios

Trigonometric ratios give values of trigonometric functions. It always deals with triangles that have one angle measuring 90 degrees. These triangles are right-angled. We take the ratio of sides of these triangles.

Videos

Question

Chapter 64, Problem 109A

To determine

Express angle in degrees and minutes.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Chapter 64, Problem 108A

Chapter 64, Problem 110A

Students have asked these similar questions

5. (a) State the Residue Theorem. Your answer should include all the conditions required for the theorem to hold. (4 marks) (b) Let y be the square contour with vertices at -3, -3i, 3 and 3i, described in the anti-clockwise direction. Evaluate に dz. You must check all of the conditions of any results that you use. (5 marks) (c) Evaluate L You must check all of the conditions of any results that you use. ཙ x sin(Tx) x²+2x+5 da. (11 marks)

3. (a) Lety: [a, b] C be a contour. Let L(y) denote the length of y. Give a formula for L(y). (1 mark) (b) Let UCC be open. Let f: U→C be continuous. Let y: [a,b] → U be a contour. Suppose there exists a finite real number M such that |f(z)| < M for all z in the image of y. Prove that < ||, f(z)dz| ≤ ML(y). (3 marks) (c) State and prove Liouville's theorem. You may use Cauchy's integral formula without proof. (d) Let R0. Let w € C. Let (10 marks) U = { z Є C : | z − w| < R} . Let f UC be a holomorphic function such that 0 < |ƒ(w)| < |f(z)| for all z Є U. Show, using the local maximum modulus principle, that f is constant. (6 marks)

3. (a) Let A be an algebra. Define the notion of an A-module M. When is a module M a simple module? (b) State and prove Schur's Lemma for simple modules. (c) Let AM(K) and M = K" the natural A-module. (i) Show that M is a simple K-module. (ii) Prove that if ƒ € Endд(M) then ƒ can be written as f(m) = am, where a is a matrix in the centre of M, (K). [Recall that the centre, Z(M,(K)) == {a Mn(K) | ab M,,(K)}.] = ba for all bЄ (iii) Explain briefly why this means End₁(M) K, assuming that Z(M,,(K))~ K as K-algebras. Is this consistent with Schur's lemma?

Chapter 64 Solutions

EBK MATHEMATICS FOR MACHINE TECHNOLOGY

Ch. 64 - Prob. 1A Ch. 64 - Prob. 2A Ch. 64 - The steel beam shown weighs 7800 kilograms/cubic...Ch. 64 - A triangle has a base of 8.4 cm and a height of...Ch. 64 - Determine the diameter of a circle with a...Ch. 64 - Use a protractor to measure this angle. If...Ch. 64 - With reference to 1, name each of the sides of the...Ch. 64 - With reference to 1, name each of the sides of the...Ch. 64 - With reference to 1, name each of the sides of the...Ch. 64 - With reference to 1, name each of the sides of the...

Knowledge Booster

$Advanced Math$

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, advanced-math and related others by exploring similar questions and additional content below.

Express angle in degrees and minutes.

Solution Summary: The author explains that the value of angle A is 46°10prime .

Concept explainers

Videos

Express angle in degrees and minutes.

Want to see the full answer?

Chapter 64 Solutions