[size=150]Match each statement in function notation with a description.[br][br][math]P(0)=0[/math][/size]
[size=150][/size][math]P(10)=4[/math]
[size=150][/size][math]P(20)=0[/math]
Use function notation to represent: A student has English at 10:00. [br]
Write a statement to describe the meaning of [math]C(11:15)=\text{chemistry}[/math]
[table][tr][td]Find the value of [math]f\left(20\right)[/math] and of [math]f\left(140\right)[/math].[/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table]
What does the equation [math]C\left(5\right)=4.50[/math] represent in this situation?
What does the expression [math]C(2)[/math] represent in this situation?
Can we say that the height of the stack is a function of the number of cups in the stack? Explain your reasoning.[br]
Can we say that the number of cups in a stack is a function of the height of the stack? Explain your reasoning.[br]
Identify one point on the graph and explain the meaning of the point in the situation.[br]
[math]\begin{cases} \text-5x+3y=\text-8 \\ \hspace{1.5mm}3x-7y=\text-3 \\ \end{cases}[/math]
[math]\begin{cases} \text-8x-2y=24 \\ \hspace{1.5mm}5x-3y=\hspace{3.5mm}2 \\ \end{cases}[/math]