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## PowerPoint Slideshow about 'Notes Over 2.2' - Solomon

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Identifying Functions - Numerically

Decide whether the relation is a function.

1. Input Output

A function, because every input goes to only one output

Not a function, because 4 goes to both 3 and 5

Identifying Functions - Verbally

Decide whether the relation is a function.

- In a school basketball game, all ticket prices are the same. The input value x is the number of tickets purchased, and the output y is the total price paid.

A function, because every input goes to only one output

- The input value x is the number of times you cast your line in fishing, and the output y is the total number of fish caught.

Not a function, because you could throw your line in 5 times one day and catch 2 fish and another day throw it in 5 times and not catch anything.

Identifying Functions - Graphically

Decide whether the relation is a function.

5.

Vertical line test

A function, because it only hits the graph once all the way across.

Identifying Functions - Graphically

Decide whether the relation is a function.

6.

Vertical line test

Not a function, because it hits the graph more than once from -5 to 5.

Identifying Functions - Algebraically

Decide whether the relation is a function.

Try to solve for y

A function, because every input goes to only one output

Not a function, because most inputs will have 2 outputs

Finding the Domain of a Function

Find the domain of each function.

Domain excludes x-values that result in division by 0.

Domain excludes x-values that result in even roots of negative numbers.

All real numbers

l l l l l l l l l l l l l

-6 -4 -2 0 2 4 6

Finding the Domain of a Function

Find the domain of each function.

Closed Circles

These are critical values

Function Application

- Andre Agassi hit a lob in tennis right on his baseline that took a path given by the function:

where x and y are measured in feet. If a tennis court is 78 feet long, will the ball land in, assuming he hit it straight?

No, because it is still coming down.

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