data:image/png;base64,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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==what is 25 time 3?,75how many 3 fit into 36,12