y=tanx y=cosx y=-lanx d. y=-cotx 2. (1 point) The first minimum along positive x-axis of y=2cos(3x) a. x=90^circ x=60^circ c. x=0^circ x x=180^circ

## Step 1: Analyze the given functions and identify the first minimum along the positive x-axis.### We are looking for the smallest positive value of for which reaches its minimum value. The minimum value of the cosine function is -1. Therefore, we need to find the smallest positive such that .## Step 2: Determine the general solution for the cosine function equal to -1.### The cosine function equals -1 at angles of the form , where is an integer. So, we have .## Step 3: Solve for x and find the smallest positive solution.### Dividing both sides by 3, we get . For , we have . Converting to degrees, .