data:image/png;base64,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

2. Find average scoreaverageScorelength

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==903. If the average test score is less than 90, add 5 points to each test scorei1104. Display each scoreThere were students who got C's26. Display the number of C'si1107. Change any scores over 100 back to 10087,94,100,100,100,100,83,84,100,10081281.20