Is valued
Crossword Clue

  • We have found 13 answers to crossword clue "Is valued"
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AnswerCrossword Clue
RATESIs valued
furbearerAn animal whose fur is valued commercially
furbearersAn animal whose fur is valued commercially
snappersA marine fish that is typically reddish and is valued as food
snapperA marine fish that is typically reddish and is valued as food
treasureA person whom the speaker loves or who is valued for the assistance they can give
albacorelong-finned tuna, Thunnus alalunga, of warm or temperate seas, the flesh of which is valued for canning
eucalyptusA fast-growing evergreen Australasian tree that has been widely introduced elsewhere. It is valued for its timber, oil, gum, and resin, and as an ornamental tree
eucalyptusesA fast-growing evergreen Australasian tree that has been widely introduced elsewhere. It is valued for its timber, oil, gum, and resin, and as an ornamental tree
soupfinrequiem shark, Galeorhinus zyopterus, inhabiting the Pacific Ocean, valued for its fins, which are used by the Chinese in the preparation of a soup, and for its liver, which is rich in vitamin A
beryla mineral consisting of a silicate of beryllium and aluminum of great hardness that occurs in colorless hexagonal prisms when pure and in various colors (as green, blue, yellow, or pink) when not pure, that is valued as a source of gems, and that is the principal source of beryllium
normreal-valued nonnegative function defined on a vector space with value analogous to length and satisfying the conditions that the function is zero if and only if the vector is zero, the function of the product of a scalar and a vector is equal to the product of the absolute value of the scalar and the function of the vector, and the function of the sum of two vectors is less than or equal to the sum of the functions of the two vectors
normsreal-valued nonnegative function defined on a vector space with value analogous to length and satisfying the conditions that the function is zero if and only if the vector is zero, the function of the product of a scalar and a vector is equal to the product of the absolute value of the scalar and the function of the vector, and the function of the sum of two vectors is less than or equal to the sum of the functions of the two vectors