What's the difference between
and
Enter two words to compare and contrast their definitions, origins, and synonyms to better understand how those words are related.

Appraise vs Evaluated - What's the difference?

appraise | evaluated |

As verbs the difference between appraise and evaluated

is that appraise is to set a value; to estimate the worth of, particularly by persons appointed for the purpose; as, to appraise goods and chattels or appraise can be (proscribed) to apprise, inform while evaluated is (evaluate).

appraise

English

Etymology 1

From (etyl) (English precious), from which also appreciate.

Verb

(apprais)
  • To set a value; to estimate the worth of, particularly by persons appointed for the purpose; as, to appraise goods and chattels.
  • To estimate; to conjecture.
  • To praise; to commend.
  • Derived terms
    () * appraisal * appraisee * appraisement * appraiser * appraisingly * appraisive * appraiseable * appraiseability

    Etymology 2

    Incorrect form of apprise.

    Verb

    (apprais)
  • (proscribed) To apprise, inform.
  • English words affected by confusion

    evaluated

    English

    Verb

    (head)
  • (evaluate)
  • Anagrams

    *

    evaluate

    English

    Verb

    (evaluat)
  • to draw conclusions from examining; to assess
  • It will take several years to evaluate the material gathered in the survey.
  • (mathematics) to compute or determine the value of (an expression)
  • Evaluate this polynomial.
  • To return or have a specific value.
  • * 2006 , Lev Sabinin, Larissa Sbitneva, Ivan Shestakov, Non-Associative Algebra and Its Applications , CRC Press (ISBN 9780824726690), page 201
  • Since element (15.1) evaluates' to an element of the center in any alternative algebra, (15.1) has to ' evaluate to a scalar multiple of the identity element of the Cayley-Dickson algebra.
  • * 2007 , James E. Gentle, Matrix Algebra: Theory, Computations, and Applications in Statistics , Springer Science & Business Media (ISBN 9780387708720), page 165
  • In one type of such an integral, the integrand is only the probability density function, and the integral evaluates to a probability, which of course is a scalar.

    Derived terms

    * evaluator * evaluatee