Question 1
Refer to the data provided in Table 10.1 below to answer the following question(s).
![](data:image/png;base64, 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)
![](data:image/png;base64, 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)
Refer to Table 10.1. The marginal revenue product of the fourth worker is
◦ $5.
◦ $20.
◦ $100.
◦ $475.
Question 2
Refer to the data provided in Table 10.1 below to answer the following question(s).
![](data:image/png;base64, /9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAMCAgMCAgMDAwMEAwMEBQgFBQQEBQoHBwYIDAoMDAsKCwsNDhIQDQ4RDgsLEBYQERMUFRUVDA8XGBYUGBIUFRT/2wBDAQMEBAUEBQkFBQkUDQsNFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBT/wAARCAARAQQDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD9U6KKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA+d/2rfid8Uvgz4dk8V+GdR8IDRP7Q03TItO1bRLq6uWe5uUgeVpo7yFVCmQEIIznbywzx3Wo/Euf4NeE5L74p67ZajcmaVorjwp4bvzm2SMO7vaRvdyqqYffLuKAFMlSwFU/wBpf4K6v8e/AFr4Y0vxLZeGFTU7TUprm70l78ubeZZo0VVuIduXRcklsrkAAncOe/aD/Zo1b4+R+HkvPFmnW9tZ6ddWWo6XqOhNqGm3c0yIq3kVq1yqxXEJWQxPIZtnmHg4JMXkoStvfr2sv1v5/IcUnVXP8Nl9+v6W/wCHOd0f9s7QdE+IvxCsfGWu6dH4Q0uLR77RNV0rSLxz9jvoWkEt2yGUJGCYl89hEmXAOCQK63wx8e57T4k/GLTPF+o6LaeFfB40qew1G1t5IpGjvInYRyEyyCaTcERPLVS5YAKSQK8x8A/sHav4UsNb0PU/iHp+reFvEXh/TvDet2lv4ZNteT2tnC0KCG5N3J5JkU4fKP327Dhl6Lxt+xlN48k+LNtfeLrK20bxvb6ZFaWdroWX0t9Px9lLNLcOlwmMh0aNQ4PBWqqLlbVN33t6efnb/g2HGztzeX36X76b/hZM9v8AAXxT8O/E2y1O48PT3k0mm3H2W8sb/TrjT7y3l2K4SS3uY45E3KykFlAIOQa8Xj/ax1zR7L476j4n8GRaPH8NtOtL2LSYtQE9zctNbSXAWaVV8tGI8lCqCRUYOQ8oxXpfwM+EK/B/w/e6ebLwZazXM4ld/BfhUaBDKAgUGWITzb36/NlRggBRjnztP2Vde1zX/jFN4s8a6Tq2hfE2xSy1HT9M8PS2U1p5VubeB4ZmvZRkIcsGQ7mAI2DKlyslK2rtp66f8H+tQpWunU7/AIX/AMt+vY2fg78WvG+qfFPxD4F8bx6Hf3dtoNh4hsNQ8PWktmjxTmRHgeOaeXLI8Yw+9QwYfKvNaXwW+NHiL4k/Er4leGtf8MW/hY+FG01IrVbwXdw32mB58zOoEYYIYlKJvVWD4kkBBGD4N/Z08ceHfF2neKr34oW114hjj07TL6ex8NJBDe6VaiQm2KSXErJLK8hd51bjYoVFGc7Xwu+Cvi/wL8ZPHvjjVvGei6zaeMDavdaXZ+HZbN4GtofJgMczXsvGz74KHccFdg4NRsubm87femn/AOAu2vVPybyjzauXl+Wv43fo1bsvZ6KKKksKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD//2Q==)
![](data:image/png;base64, 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)
Refer to Table 10.1. The marginal revenue product of the ________ worker is $150.
◦ second
◦ third
◦ fourth
◦ fifth