Problem 1SP: Graph y=2sec4x . Problem 2SP: Graph y=cscx+2 . Problem 3SP: Graph y=4tan2x . Problem 4SP Problem 1PE: At values of x for which sinx=0 , the graph of y=cscx will have a . This occurs for x= for all... Problem 2PE Problem 3PE: The relative maxima on the graph of y=sinx correspond to the on the graph of y=cscx . Problem 4PE Problem 5PE: If a function is an odd function, then each point x,y in Quadrant I will have a corresponding point... Problem 6PE: The range of y=tanx and y=cotx is . Problem 7PE: The graphs of both y=tanx and y=cotx are symmetric with respect to the . Problem 8PE: For the functions y=AtanBxC and y=AcotBxC with B0 , the vertical scaling factor is , the period is ... Problem 9PE: Sketch the graph of y=cscx from memory. Use the graph of y=sinx for reference. Problem 10PE: Sketch the graph of y=secx from memory. Use the graph of y=cosx for reference. Problem 11PE: For Exercises 11-16, identify the statements among a-h that follow directly from the given condition... Problem 12PE: For Exercises 11-16, identify the statements among a-h that follow directly from the given condition... Problem 13PE: For Exercises 11-16, identify the statements among a-h that follow directly from the given condition... Problem 14PE Problem 15PE: For Exercises 11-16, identify the statements among a-h that follow directly from the given condition... Problem 16PE: For Exercises 11-16, identify the statements among a-h that follow directly from the given condition... Problem 17PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=2cscx Problem 18PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=14secx Problem 19PE Problem 20PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=13cscx Problem 21PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=3cscx3 Problem 22PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=4secx2 Problem 23PE Problem 24PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=csc3x Problem 25PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=cscx4 Problem 26PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=secx+3 Problem 27PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=2sec2x+ Problem 28PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=csc3x+2 Problem 29PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=2csc2x+4+1 Problem 30PE Problem 31PE Problem 32PE: For Exercises 17-32, graph one period of the function. (See Examples 1-2) y=cscx++4 Problem 33PE: For Exercises 33-34, write the range of the function in interval notation. a. y=4csc2x+7 b.... Problem 34PE Problem 35PE Problem 36PE: Write a function of the form y=cscBxC for the given graph. Problem 37PE: A plane flying at an altitude of 5mi travels on a path directly over a radar tower. a. Express the... Problem 38PE: The distance dx (in feet) between an observer 30 ft from a straight highway and a police car... Problem 39PE: a. Graph y=tanx on the interval , b. How many periods of the tangent function are shown on the... Problem 40PE: a. Graph y=cotx on the interval , . b. How many periods of the cotangent function are shown on the... Problem 41PE: For Exercises 41-42, graph one complete period of the function. Identify the x- intercept and... Problem 42PE: For Exercises 41-42, graph one complete period of the function. Identify the x- intercept and... Problem 43PE: For Exercises 43-58, graph the function. (See Example 3-4) y=tan2x Problem 44PE: For Exercises 43-58, graph the function. (See Example 3-4) y=cot3x Problem 45PE: For Exercises 43-58, graph the function. (See Example 3-4) y=cot2x Problem 46PE: For Exercises 43-58, graph the function. (See Example 3-4) y=tanx Problem 47PE Problem 48PE: For Exercises 43-58, graph the function. (See Example 3-4) y=cot13x Problem 49PE: For Exercises 43-58, graph the function. (See Example 3-4) y=4cot2x Problem 50PE Problem 51PE Problem 52PE: For Exercises 43-58, graph the function. (See Example 3-4) y=5cot4x Problem 53PE: For Exercises 43-58, graph the function. (See Example 3-4) y=cot2x+3 Problem 54PE: For Exercises 43-58, graph the function. (See Example 3-4) y=tan3x4 Problem 55PE: For Exercises 43-58, graph the function. (See Example 3-4) y=tan3x+4 Problem 56PE Problem 57PE Problem 58PE: For Exercises 43-58, graph the function. (See Example 3-4) y=2cot2x2+1 Problem 59PE: Write a function of the form y=tanBxC for the given graph. Problem 60PE: Write a function of the form y=cotBx for the given graph. Problem 61PE: For Exercises 61-64, given y=fx and y=gx . a. Find fgx and graph the resulting function. b. Find gfx... Problem 62PE Problem 63PE Problem 64PE: For Exercises 61-64, given y=fx and y=gx . a. Find fgx and graph the resulting function. b. Find gfx... Problem 65PE Problem 66PE: For Exercises 65-68, complete the statements for the function provided. fx=cotx a. As x0 ,fx b. As... Problem 67PE: For Exercises 65-68, complete the statements for the function provided. fx=cscx a. As x0 ,fx b. As... Problem 68PE: For Exercises 65-68, complete the statements for the function provided. fx=secx a. As x2 ,fx b. As... Problem 69PE: Explain how to find two consecutive vertical asymptotes of y=AtanBxC forB0 . Problem 70PE Problem 71PE Problem 72PE Problem 73PE: For Exercises 73-76, solve each equation for x on the interval 0,2. tanx=1 Problem 74PE Problem 75PE Problem 76PE: For Exercises 73-76, solve each equation for x on the interval0,2. cotx=1 Problem 77PE: Show that the maximum length L (in feet) of a beam that can fit around the corner shown in the... Problem 78PE: Graph the functions y=tanx forx and y=xx33+2x515 on the interval 2,2 . How do the functions compare... Problem 79PE: Graph the functions y=secx and y=1+x22+5x424 on the interval , . How do the functions compare for... Problem 80PE: Given fx=x2,gx=tanx, and hx=secx . a. Find fhx . b. Graph gx and fhx together using the ZTRIG... Problem 81PE: Given rx=x2,sx=cotx, and tx=cscx , a. Find rtx b. Graph sx and rtx together on the ZTRIG window. The... Problem 1PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 2PRE Problem 3PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 4PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 5PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 6PRE Problem 7PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 8PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 9PRE Problem 10PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 11PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 12PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 13PRE Problem 14PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 15PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... Problem 16PRE: For Exercises 1-16, identify which functions shown here (f,g,h, and so on) have the given... format_list_bulleted