data:image/png;base64,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

item

of students scored a C on the test2

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==avgScore10The average test score is 2all8280,90,68,100,89,75,94,100,98,752