The definition for grandiose is "With an affectation of grandeur." Used in a sentence: The sweeping, grandiose staircase looked preposterous in the modest entry hall. The definition for derivative is "lacking originality.", the definition for moderate is "Tending toward the average.", and the definition for dubious is "Questionable."
2
The fireman was publicly exalted for his heroism.
77%
Answer Correctly
civility
extant
glorify
derivative
Solution
The definition for exalt is "To elevate by praise." Used in a sentence: The fireman was publicly exalted for his heroism. The definition for derivative is "lacking originality.", the definition for extant is "Currently existing.", and the definition for civility is "Politeness."
3Refurbish most nearly means:
89%
Answer Correctly
renovate
raucous
accentuate
negate
Solution
The definition for refurbish is "To brighten or freshen." Used in a sentence: Leeanne cleaned and mended all weekend to refurbish the shabby apartment. The definition for raucous is "noisy, rowdy.", the definition for accentuate is "To emphasize.", and the definition for negate is "To make invalid."
4
James finally made his affection manifest when he handed Jessica a red rose.
67%
Answer Correctly
evident
heed
facade
fidelity
Solution
The definition for manifest is "Obvious." Used in a sentence: James finally made his affection manifest when he handed Jessica a red rose. The definition for heed is "to pay attention to.", the definition for facade is "false or superficial appearance.", and the definition for fidelity is "State of being faithful."
5
Clarence, an irrepressible comic, was held after cass for his buffoonery.
62%
Answer Correctly
raucous
immoderate
jocularity
stealth
Solution
The definition for buffoonery is "Foolish behavior." Used in a sentence: Clarence, an irrepressible comic, was held after cass for his buffoonery. The definition for stealth is "the act of moving secretly or unnoticed.", the definition for raucous is "Noisy, rowdy.", and the definition for immoderate is "Beyond usual or proper limits."