Question

Table The table shows the number of carnival tickets purchased and the corresponding number of entries in the raffle drawing. If x is the number of tickets purchased and y is the number of entries in the raffle drawing, then the equation represents the table. How many entries would be in the raffle drawing if 20 tickets were purchased?

Answer 1

Answer:

Step-by-step explanation:

Answer 2

Following are the response to the given table:

• Consider the linear function is $\bold{y= 12x+b}$, where by x is the number of purchased tickets and y is the amount of raffle participation.
• $\begin{cases}R+b=3 & R=1 \\ 2R+b=4 &b=2 \end{cases}$
• Therefore, whenever $\bold{x=20}$, the equation $\bold{ y=x+2 }$ reflects the tables (numerical substitution method).
• when $\bold{ x=20 \ \ \ y= 20+2=22}$
• As just a result, $\bold{ 22}$  tickets were purchased again for roffle drawing.

Therefore, the final answer is "$\bold{y=x+2 \ and \ 22}$".

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