The function $y=sin(t)$ oscillates between a minimum value of $y=-1$ and a maximum value of $y=1.$ Multiplying this function by a number and maximum values, increasing the magnitudes if $A>1$ and decreasing the magnitudes if

Part A

Give the minimum and maximum values of the function $y=3sin(t).$

Give the minimum value followed by the maximum value, separated by a comma.

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If you move to the right starting from $t=0,$ the function $y=sin(t)$ begins to repeat itself when you reach $t=2.$ This shows that the function $T$ of $2.$ More formally, saying a function has a period of $2$ means the value of the function at $t$ is the same as the value at $t2,$ t $4,$ etc