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Xer
My IXL
Learning
Assessment
gebra 1 KK. 5 Outcomes of compound events GKA
You spin each spinner and find the sum. How many different sums are possible?

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Submit
(1)
76^(@)F
Clear
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Sharing this tab to online.wyzant.com $\newline$ Stop sharing $\newline$ View tab: online.wyzant.com $\newline$ Xer $\newline$ My IXL $\newline$ Learning $\newline$ Assessment $\newline$ gebra $1$ KK. $5$ Outcomes of compound events GKA $\newline$ You spin each spinner and find the sum. How many different sums are possible? $\newline$ $\square$ $\newline$ Submit $\newline$ ( $1$ ) $76^{\circ} \mathrm{F}$ $\newline$ Clear $\newline$ Search

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Multiply and divide rational expressions

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Q. Sharing this tab to online.wyzant.com

\newline

Stop sharing

\newline

View tab: online.wyzant.com

\newline

Xer

\newline

My IXL

\newline

Learning

\newline

Assessment

\newline

gebra

1

KK.

5

Outcomes of compound events GKA

\newline

You spin each spinner and find the sum. How many different sums are possible?

\newline

\square

\newline

Submit

\newline

(

1

)

76^{\circ} \mathrm{F}

\newline

Clear

\newline

Search

Determine Number Range: First, we need to know the range of numbers on each spinner to determine the possible sums.
Calculate Smallest and Largest Sums: Assuming spinner A has numbers $1$ through $n$ and spinner B has numbers $1$ through $m$ , the smallest sum is $1 + 1 = 2$ .
Find Total Number of Sums: The largest sum is $n + m$ , which occurs when both spinners land on their maximum numbers.
Example with Specific Numbers: To find the total number of different sums, we calculate the range of sums from $2$ to $n + m$ .
List Out Sums: If spinner A has $4$ numbers and spinner B has $6$ numbers, then $n = 4$ and $m = 6$ .
List Out Sums: If spinner A has $4$ numbers and spinner B has $6$ numbers, then $n = 4$ and $m = 6$ .The largest sum is $4 + 6 = 10$ .
List Out Sums: If spinner A has $4$ numbers and spinner B has $6$ numbers, then $n = 4$ and $m = 6$ .The largest sum is $4 + 6 = 10$ .Now, we list out the sums: $2, 3, 4, 5, 6, 7, 8, 9, 10$ .

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