data:image/png;base64,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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==Your test is over2Your score was 41What is 4 + 4,8What is 5 x 7?,35What is 12 / 6?,20