Question 1
Refer to the information provided in Figure 34.1 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 34.1. If the economy is open and the government increases spending by 15, the new equilibrium output is
◦ 81.25.
◦ 100.
◦ 112.50.
◦ 125.
Question 2
Refer to the information provided in Figure 34.1 below to answer the question(s) that follow.
![](data:image/png;base64, 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![](data:image/png;base64, /9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAMCAgMCAgMDAwMEAwMEBQgFBQQEBQoHBwYIDAoMDAsKCwsNDhIQDQ4RDgsLEBYQERMUFRUVDA8XGBYUGBIUFRT/2wBDAQMEBAUEBQkFBQkUDQsNFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBT/wAARCAARANIDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD9U6KKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigApkocxOImVJCp2s67gD2JGRke2RT6ZKHMTiJlSQqdrOu4A9iRkZHtkUnsB8OeBv2y/Gms6T4nuNb+Inwrs9c0PV9W00+Fbbw/qM2ozQ2Yl/0to4L6eaNCImkIEDgKD8+SDX0nF8fPD3h3wF4C1XxPqQutW8U6dDdWtt4a0m/v3vn+zpLNJbWscT3HkqG3ZdAVVl34JrhPh9+yz4j8HfCHx/4Kv/Gui61c+JL7UdSstT/4Rl4Rpc98JBckRm8cyDErhMOjKGYMzg4ryP8Aac0HWvhp4N+CfgyHxb4Q0rXNB0+e1j8W+LWu/DulSRRQxQ+UmoWt2Lq2uHTYfIjlKzBJC2AgWldpWe9o/fZ833aevS+ycY3s3/f+665fv1/Xz970D9s/4TeJ7W/uNN1nWbiGy0ubWpmPhXVkzZRSiGWZA1qDIqSZVtm4gq2futi/qn7W/wAKND8Q+H9D1LxS2nan4gs7S+0iG70y8iGoRXLxpCYWaILIxaVMopLINxYKFYj5v+C3wL+Ifxn8I3GrXuu+Fvh9ZpouqeBIB4O0qa80/VdKlZJFv7OW4mVwWl8wiZvMEw+cAbg7e0eB/wBmXxT4Y+IfgjxHqPjnRdWtPDnhIeEJbGLwxJBJd2+VPmiY3r+VITHH0UjG4Y+YbdVGzXN/StNrvZu0Fs7OTve2g7a23X53iv8A5P1su56P4Q+Pfgbx34oHh/RNYlu9QkglubWR9PuYbW/ijZVkktLmSNYbpVLLloXcc56V55B8cfEul/tSaL8NNQ8ReBtZt9VttQup9G0pJIdW0ZIlSS3M7vcuJvMRwdohiPJYAqhNQ/s5fsiWn7PWrrJbP4O1e1t0uIrTVE8GxWfiHZJJuVJ9RjnxMFU7SfJUthSTxzuax+zzqfxG8UaLqHxJ8UWXifTfD1zd3Oj22laQ+lXKmeKSEi5uFuZDJtikwPJWDLKGOcADK7XK0ruzv0Wv37aPrturie8l0vp/Wnn29NLGX8F/2lNS+L/x58aeGbfTrKDwXpukWupaLqKFmuNQV7m4gecndt8pmtyYwFyVw+4hwBu+J/jV4j0L9onwL8Pj4WgtNA8RDUGXW7q9DzTi1tVlbyoEyETfLGu+Rtx2SDywCjnzfwb+xNrXw3+KOveLfCfxIfRbe50Q6FpNg9vqV8dLhQSC1Ja61OWOfyvMH7uSLy/l/dpESTXb+KPgT498R/FP4aeMz8Q9F83wXazW5hufC8jyai9xDHFdySOl7GqF/L3IEjAjJ58wDFXTUVbmbej/AB5rfdZX6a6Jq9p15p326fJL83ffzvbQ92ooopFBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/2Q==)
Refer to Figure 34.1. The
________ in this economy is 0.8.
◦
MPS◦
MPC◦
MPM◦ open economy multiplier