Graphing Linear System of Equations
1) Graphing a Line
A line can be graphed by using following three methods:
!doctype>A line can be graphed by using following three methods:
!doctype>Before you start solving for the variable, make sure the equation is simplified as much as possible. This means:
The goal is to isolate the variable on one side of the equation. If there are terms with the variable on both sides of the equation, use addition or subtraction to move all variable terms to one side.
Use addition or subtraction to move all constant terms (numbers without variables) to the opposite side of the equation from the variable.
!doctype>The reciprocal of a function \(f(x)\) is given by \(g(x) = \frac{1}{f(x)}\).
Consider a linear function \(f(x) = mx + b\). The reciprocal is \(g(x) = \frac{1}{(mx + b)}\).
Graphing:
Let’s graph the reciprocal of the function \(f(x) = 2x + 1\).
1) Introduction to Sampling
1.1)
What is sampling?
Welcome to the "Sampling and Types of Sampling"
course! In this chapter, we will be exploring the concept of sampling and its
importance in various fields of study. Sampling is a fundamental technique used
to gather data from a larger population in a systematic and efficient manner.
But what exactly is sampling? Let's break it down:
Writing a news article involves addressing the five W's and one H: Who, What, When, Where, Why, and How. These elements provide a comprehensive and structured way to convey information. Here's a breakdown of each:
1. Sarah is 5 years older than her sister, Emma. The sum of their ages is 29. How old is each sister?
2. Five years ago, the sum of Ahmed's age and Maria's age was 30. If Ahmed is now 3 times as old as Maria, find their current ages.