Category: Trigonometry

This course’s primary objective is to understand a project manager’s role and re

This course’s primary objective is to understand a project manager’s role and responsibility. Listen to the podcast “How to Become a Project Manager – the Ultimate Guide”. Using the information in this podcast and other sources, answer each of the following questions:
What are the typical roles and responsibilities of a project manager?
What skills and characteristics should project managers possess?
What skills and characteristics do you have that align with the expectations for project managers?
Why are you interested in pursuing a degree or career in project management?
This assignment is a maximum of 5 pages of APA 7th edition formatted paper. Be sure to respond to all of the questions. The paper limit includes the content excluding the following if included in your paper: cover, abstract, table of contents, appendices, or reference content. APA format includes proper in-line citations and references. Be sure to include properly cited resources not covered in class. Use the assignment rubric in the content/resources section of Blackboard as a guide.
The podcast link : https://www.listennotes.com/podcasts/project-bliss/how-to-become-a-project-oid0Fx-g_YN/

Sin 30 = 1/2 or cos 30 √3/2
but as we increase the angle the value of sin angle

Sin 30 = 1/2 or cos 30 √3/2
but as we increase the angle the value of sin angle increase and cos angle decrease like
sin 60 = √3/2 or cos 60= 1/2

There are 20 questions with multiple choices as answers. For each question, plea

There are 20 questions with multiple choices as answers. For each question, please explain very clearly and show all work and step by step instructions. Additionally, explain how to do each problem.

by using the sine rule, you are able to work out missing angles or lengths of an

by using the sine rule, you are able to work out missing angles or lengths of any triangle which is non right angled.

L.H.S. = (sin4θ – cos4θ +1) cosec2θ
= [(sin2θ – cos2θ) (sin2θ + cos2θ) + 1] cose

L.H.S. = (sin4θ – cos4θ +1) cosec2θ
= [(sin2θ – cos2θ) (sin2θ + cos2θ) + 1] cosec2θ
Using the identity sin2A + cos2A = 1,
= (sin2θ – cos2θ + 1) cosec2θ
= [sin2θ – (1 – sin2θ) + 1] cosec2θ
= 2 sin2θ cosec2θ
= 2 sin2θ (1/sin2θ)
= 2
= RHS