Suppose the value of x varies from x = a to x = b. There are at least two ways of thinking about what percent a changed by. We'll explore two of them here. For each of the following questions, write an expression in terms of a and b to answer the question. a. Method 1 i. b is how many times as large as a? b/a times as large Preview ii. Therefore, b is what percent of a? * % Preview syntax error iii. Hence, if x varies from x = a to x = b, x changes by what percent? * % Preview b. Method 2 i. If x varies from x = a to x = b, how much did x change by? Ax : b-a Previev || ii. The amount x changed by (Ax) is how many times as large as the initial value, x = a? It¢ times as large Preview syntax error iii. Hence, if x varies from x = a to x = b, what is the percent change in x? * % Preview
Equations and Inequations
Equations and inequalities describe the relationship between two mathematical expressions.
Linear Functions
A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.
Suppose the value of x varies from x=a to x=b. There are at least two ways of thinking about what percent x changed by. We'll explore two of them here.
For each of the following questions, write an expression in terms of a and b to answer the question.
Method 1:
- b is what percent of a?
- Hence, if x varies from x=a to x=b, x changes by what percent?
Method 2:
1. The amount x changed by (Δx) is how many times as large as the initial value, x=a?
2. Hence, if x varies from x=a to x=b, what is the percent change in x?
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