True in many standardized tests. Not true in many types of academic work. Examples:
An engineering design problem with multiple solutions, based on which constraints are considered more important.
A math theorem with more than one possible proof.
An interpretation of history based on which records and evidence are available, which can be dependent on where one directs research effort when there are not unlimited resources available for it.
Indeed, academic research at the advanced level (PhD level) is that which seeks to find currently-unknown solutions to unsolved problems. In other words, those working on the problems do not yet know what the âright answerâ is.
But - but - but that sounds like a case for standardised tests that assess, at low cost, a baseline of studentsâ academic readiness regarding algebra and facility with the written wird that colleges could have set as an easily to determine threshold depending on their idea of rigour, though not placing too much importance on it beyond thatâŠsort of what they used to do all this time?