Question 1
Refer to the information provided in Figure 7.11 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
![](data:image/png;base64, /9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAMCAgMCAgMDAwMEAwMEBQgFBQQEBQoHBwYIDAoMDAsKCwsNDhIQDQ4RDgsLEBYQERMUFRUVDA8XGBYUGBIUFRT/2wBDAQMEBAUEBQkFBQkUDQsNFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBT/wAARCAARAL8DASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD9U6KKKACiiigAooooAKKKKACiiigAooooAKKKKACvDP2yPjD4p+BHwe/4TDwrc+H7e4g1SytLn/hJLSWa28medIS5aOeIx7DIHLEsMKRgZ3D3OvI/2nPgnq/x/wDhzD4V0rxPa+EyNStNRkvbnSm1Ak28qzRqiCeIL+8RMklvlyMAnIXVeqv6XV/wFK/K+Xezt620/E4T4eftE6r4h+Kfhbw0vxF+HvjnS9XuL2I3/hjRdRgWcwWgmMUE4nubUyIWRnDTg7GwF3Cu28TftafDLwlrFxpt7qusXE8GpjRXl0vwzqmoW5vzj/RFnt7aSJp8nBiViwPBGeKXxT8Etc8SfFb4a+N4/EejWE3hZribUbWLQXJ1We4tlt5pA/2oeSPLUBAwlK7VyzgYr4m8VeLPGunfGjxPrfgg/DDWdQt/Fc8+n/D7xHeaja+Imu/N8ozrotvcfZWkwWlS8ePzDFiZ2XnbUE5TUX/Wq/T/AINtnbSUG46vT8U/ydvl96+5PDX7T/w68Xt4bXSdU1K7PiOC8uNJP9gaigu1td4uFUtAMOnlv+7OHPG1TuXOV4Z/bL+DvjLT7y60PxgNUa0aOKWyttMvGvRNJJKiQLa+T5zTk28x8lUMm1C+3aQx4TwP+yH4y8Ea34C1G3+J1jPD4NvNYm07T7nw4XjaHUCzSRzOl0hkkRnO2UBAR/yzGTVT/hhu81D4G6N4A1rxhourXWh+JH8RadezeE0eykLySSSW93ZSXDi4jYzSDO9GA2c5XJXTz/4P42jr0u152H7tnb+tH+v5+R6z4m+I3iX4h/CV9d+Br6HqviCa8W1g/wCEsgura1tyk3l3K3MOI543QK42FQwOPlIrD/ZX8f8AxU+IPhvxTqXxLi8IubLVptM0uTwbDdJb3a25Mc8oe5cl184NGpwozE55BU103hv4T6j4S+Deo+D9AvPDPhDWbiC5S31Lwl4a/s6xtJpchZ0svtD/ADrkHmX5mGeBxVy1+GOpeF/CvgPw54N8SDwvpPhuW1ju4Rp0Vz/aVnEm17clz+6LnDGVcsDnrk0Ws2r6O3yva79Fbzbu9HsZO/Km99dvK9vvv30sch8MPjt4q8beM/ivomqeCBpt34OjsDa6NaX8VxeXT3Fu9wFklZkgRypiXaGKKwf966kEbH7O3xd1v4waP4xute0ex0K90PxPe+H/ALFYXT3KKLYRqzGVlTeS5c5CIMFRjIJOV8Ovgl438EfFn4ieNbvxvoOpjxitu0lhD4Zmtxay20Hk27K5v33KF5dSAXI+Ux9Kufs9/BfxP8G38ZLrni7SfE9v4j1y68QlLDQZNOa3urhg0qhmu590XyjapAYc5ZuMWnC7dvsr/wACur/r5a6Gk0uX3d+b8LO/4289Gew0UUVBIUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH/9k=)
Refer to Figure 7.11. At Point
C, the slope of isoquant
q2 = 200 is
◦ -2.
◦ -1/2.
◦ -1.
◦ indeterminate from this information.
Question 2
Refer to the information provided in Figure 7.11 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
![](data:image/png;base64, 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)
Refer to Figure 7.11. If the firm's level of total cost is represented by the given isocost line, the firm's optimal combination of capital and labor is given by
◦ point
A.
◦ point
B.
◦ point
C.
◦ 50 units of capital and 50 of labor.