If the sum of the degree measures of two specific angles of triangle T is greater than the sum of the degree measures of two specific angles of quadrilateral Q, what is the greatest possible number of right angles that Q could have?
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one:?:
because if we take a and b as the two angles, then a+b<180.
so if we have to have the rest two angles of quadilateral >180.
if we have the rest two as 90 degree then it will not be possible.. so at the max. only one i think.
am i right:?:
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