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A group of ten friends played a number guessing game. They were asked to pick a number between 1 and 20. The person closest to the target number wins. The ten people made the guesses in the first row of this table:
| guess | 2 | 15 | 10 | 8 | 12 | 19 | 20 | 5 | 7 | 9 |
|---|---|---|---|---|---|---|---|---|---|---|
| absolute guessing error |
Bags of walnuts from a food producer are advertised to weigh 500 grams each. In a certain batch of twenty bags, most bags have an absolute error that is less than 4 grams.
Could this scatter plot represent those twenty bags and their absolute errors? Explain your reasoning.
The class guessed how many objects were placed in a mason jar. The graph displays the class results, with an actual number of 47.
Suppose a mistake was made, and the actual number is 45.
Explain how the graph would change, given the new actual number.
Function \(D\) gives the height of a drone \(t\) seconds after it lifts off.
Sketch a possible graph for this function given that:
The population of a city grew from 23,000 in 2010 to 25,000 in 2015.
Here is the graph of a function.
Which time interval shows the largest rate of change?
from 0 to 2 seconds
from 0 to 3 seconds
from 4 to 5 seconds
from 6 to 8 seconds
Here are the graphs of \(L(x)\) and \(R(x)\).
\(L(x)\)
\(R(x)\)
Select all systems that are equivalent to this system of equations: \(\begin {cases} \begin{align} 4x+5y&=1\\x- \hspace{2mm}y&=\frac38 \end{align} \end{cases}\)
\(\begin {cases} \begin{align} 4x+5y&=1\\4x- 4y&=\frac32 \end{align} \end{cases}\)
\(\begin {cases} \begin{align} x+\frac54y&=\frac14\\x- \hspace{2mm}y&=\frac38 \end{align} \end{cases}\)
\(\begin {cases} \begin{align} 4x+5y&=1\\5x- 5y&=3 \end{align} \end{cases}\)
\(\begin {cases} \begin{align} 8x+10y&=2\\8x- \hspace{2mm}8y&=3\end{align} \end{cases}\)
\(\begin {cases} \begin{align} x+y&=\frac15\\x- y&=\frac38 \end{align} \end{cases}\)