B C animal that goes ZOT!
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AnswerCrossword Clue
ANTEATER"B.C." animal that goes ZOT!
WEASELAnimal that goes "pop"
EWEAnimal that goes back and forth?
operculara. the gill cover of fishes and amphibians b. (in many gastropods) a horny plate that closes the opening of the shell when the animal is retracted
SACGrp. that oversees I.C.B.M.'s
MEDEATragedy that was first performed in 431 B.C.
IONIARegion that rebelled against Persia in about 500 B.C.
atticthe dialect of ancient Attica that became the standard language of Classical Greek literature in the 5th and 4th centuries b.c.
atticsthe dialect of ancient Attica that became the standard language of Classical Greek literature in the 5th and 4th centuries b.c.
stoicismsystematic philosophy, dating from around 300 b.c., that held the principles of logical thought to reflect a cosmic reason instantiated in nature
animas(in the psychology of C. G. Jung) a. the inner personality that is turned toward the unconscious of the individual b. the feminine principle, esp. as present in men
anima(in the psychology of C. G. Jung) a. the inner personality that is turned toward the unconscious of the individual b. the feminine principle, esp. as present in men
enharmonicOf or relating to notes that are the same in pitch (in modern tuning) though bearing different names (e.g., F sharp and G flat or B and C flat)
denariisilver coin and monetary unit of ancient Rome, first issued in the latter part of the 3rd century b.c., that fluctuated in value and sometimes appeared as a bronze coin
denariussilver coin and monetary unit of ancient Rome, first issued in the latter part of the 3rd century b.c., that fluctuated in value and sometimes appeared as a bronze coin
associativeInvolving the condition that a group of quantities connected by operators gives the same result whatever their grouping, as long as their order remains the same, e.g., (a Î b) Î c = a Î (b Î c)
modulia. that number by which the logarithms in one system are multiplied to yield the logarithms in another b. quantity by which two given quantities can be divided to yield the same remainders c. absolute value
stoica member of a school of philosophy founded by Zeno of Citium about 300 b.c. holding that the wise man should be free from passion, unmoved by joy or grief, and submissive to natural law
modulusa. that number by which the logarithms in one system are multiplied to yield the logarithms in another b. quantity by which two given quantities can be divided to yield the same remainders c. absolute value
transitive(of a relation) Such that, if it applies between successive members of a sequence, it must also apply between any two members taken in order. For instance, if A is larger than B, and B is larger than C, then A is larger than C
ionicsnoting or pertaining to that variety of the eastern branch of the early Greek alphabet that was used for the writing of the Ionic dialect and that became the variety used for all dialects of Greek from the 4th century b.c. to the present
ionicnoting or pertaining to that variety of the eastern branch of the early Greek alphabet that was used for the writing of the Ionic dialect and that became the variety used for all dialects of Greek from the 4th century b.c. to the present