Math / Algebra

QuestionJnits 9.2 \& 9.3 Question 1, 9.2.1 HW Score Points
Find the inverse of the relation. $\{(-9,-8),(6,7),(8,-4),(5,-5)\}$
The inverse is $\{$ $\square$ (Type ordered pairs, separated by commas.)

Studdy Solution

STEP 1

What is this asking? We're simply flipping the $x$ and $y$ values in each pair of coordinates! Watch out! Don't mix up which coordinate to flip first. $x$ becomes $y$ and $y$ becomes $x$ !

STEP 2

1. Flip the coordinates

STEP 3

Our first coordinate pair is $(-9, -8)$ .
To find the inverse, we swap the $x$ and $y$ values.
So, $(-9, -8)$ becomes $(-8, -9)$ !

STEP 4

The second pair is $(6, 7)$ . Flipping the $x$ and $y$ gives us $(7, 6)$ .
See how easy this is?

STEP 5

Next up is $(8, -4)$ . Switching the coordinates gives us $(-4, 8)$ .
Almost there!

STEP 6

Lastly, we have $(5, -5)$ . Swapping the $x$ and $y$ gives us $(-5, 5)$ .
Fantastic!

STEP 7

The inverse of the relation is $(-8, -9), (7, 6), (-4, 8), (-5, 5)$ .

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QuestionJnits 9.2 \& 9.3 Question 1, 9.2.1 HW Score Points
Find the inverse of the relation. $\{(-9,-8),(6,7),(8,-4),(5,-5)\}$
The inverse is $\{$ $\square$ (Type ordered pairs, separated by commas.)

Studdy Solution

STEP 1

What is this asking? We're simply flipping the $x$ and $y$ values in each pair of coordinates! Watch out! Don't mix up which coordinate to flip first. $x$ becomes $y$ and $y$ becomes $x$ !

STEP 2

1. Flip the coordinates

STEP 3

Our first coordinate pair is $(-9, -8)$ .
To find the inverse, we swap the $x$ and $y$ values.
So, $(-9, -8)$ becomes $(-8, -9)$ !

STEP 4

The second pair is $(6, 7)$ . Flipping the $x$ and $y$ gives us $(7, 6)$ .
See how easy this is?

STEP 5

Next up is $(8, -4)$ . Switching the coordinates gives us $(-4, 8)$ .
Almost there!

STEP 6

Lastly, we have $(5, -5)$ . Swapping the $x$ and $y$ gives us $(-5, 5)$ .
Fantastic!

STEP 7

The inverse of the relation is $(-8, -9), (7, 6), (-4, 8), (-5, 5)$ .

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QuestionJnits 9.2 \& 9.3 Question 1, 9.2.1 HW Score PointsFind the inverse of the relation. {(−9,−8),(6,7),(8,−4),(5,−5)}\{(-9,-8),(6,7),(8,-4),(5,-5)\}{(−9,−8),(6,7),(8,−4),(5,−5)}The inverse is {\{{ □\square□ (Type ordered pairs, separated by commas.)

Studdy Solution

STEP 1

What is this asking? We're simply flipping the xxx and yyy values in each pair of coordinates! Watch out! Don't mix up which coordinate to flip first. xxx becomes yyy and yyy becomes xxx!

STEP 2

1. Flip the coordinates

STEP 3

Our first coordinate pair is (−9,−8)(-9, -8)(−9,−8).To find the inverse, we **swap** the xxx and yyy values.So, (−9,−8)(-9, -8)(−9,−8) becomes (−8,−9)(-8, -9)(−8,−9)!

STEP 4

The second pair is (6,7)(6, 7)(6,7). **Flipping** the xxx and yyy gives us (7,6)(7, 6)(7,6).See how easy this is?

STEP 5

Next up is (8,−4)(8, -4)(8,−4). **Switching** the coordinates gives us (−4,8)(-4, 8)(−4,8).Almost there!

STEP 6

Lastly, we have (5,−5)(5, -5)(5,−5). **Swapping** the xxx and yyy gives us (−5,5)(-5, 5)(−5,5).Fantastic!

STEP 7

The inverse of the relation is (−8,−9),(7,6),(−4,8),(−5,5)(-8, -9), (7, 6), (-4, 8), (-5, 5)(−8,−9),(7,6),(−4,8),(−5,5).

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QuestionJnits 9.2 \& 9.3 Question 1, 9.2.1 HW Score Points
Find the inverse of the relation. $\{(-9,-8),(6,7),(8,-4),(5,-5)\}$
The inverse is $\{$ $\square$ (Type ordered pairs, separated by commas.)

What is this asking? We're simply flipping the $x$ and $y$ values in each pair of coordinates! Watch out! Don't mix up which coordinate to flip first. $x$ becomes $y$ and $y$ becomes $x$ !

Our first coordinate pair is $(-9, -8)$ .
To find the inverse, we swap the $x$ and $y$ values.
So, $(-9, -8)$ becomes $(-8, -9)$ !

The second pair is $(6, 7)$ . Flipping the $x$ and $y$ gives us $(7, 6)$ .
See how easy this is?

Next up is $(8, -4)$ . Switching the coordinates gives us $(-4, 8)$ .
Almost there!

Lastly, we have $(5, -5)$ . Swapping the $x$ and $y$ gives us $(-5, 5)$ .
Fantastic!

The inverse of the relation is $(-8, -9), (7, 6), (-4, 8), (-5, 5)$ .