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\(\left(1^2+2^2+3^2+...+1000000^2\right).\left(91-273:3\right)\\ =\left(1^2+2^2+3^2+...+1000000^2\right).0=0\)
(12+22+32+..+10000002).(91-273:3)
=(12+22+32+..+10000002).(91-91)
=(12+22+32+..+10000002).0
=0
(12+22...+10002).(91-273:3)
=(12+22...+10002).(91-91)
=(12+22...+10002).0
=0
1) ( 2002 - 79 + 15 ) - ( -79 + 15 ) = 2002
2) - (515 - 80+ 91 ) - ( 2003 + 80 + 91 ) = -2700
3) 4573 + 46 - 4573 + 35 - 16 - 5 = 60
4) 32 + 34 + 36 + 38 - 10 - 12 - 14 - 16 - 18 = 70
a) 198 + 232 - 98 - 32 = (232 - 32) + (198 - 98) = 300.
b) 567 - 32 - 68 = 567 - (32 + 68) = 467.
c) 99 - 97 + 95 - 93 + 91 - 89+ ...+7 - 5 + 3 - 1
= (99 - 97) + (95 - 93) + (91 - 89) +... + (7 - 5) + (3 -1)
= 2 + 2 + 2 + . .. + 2 + 2 = 2.25 = 50.
A = \(\dfrac{18}{26}\) + (-\(\dfrac{5}{27}\)) + (-\(\dfrac{22}{86}\)) + \(\dfrac{12}{39}\) - \(\dfrac{32}{43}\)
A = \(\dfrac{9}{13}\) - \(\dfrac{5}{27}\) - \(\dfrac{11}{43}\) + \(\dfrac{4}{13}\) - \(\dfrac{32}{43}\)
A = (\(\dfrac{9}{13}\) + \(\dfrac{4}{13}\)) - (\(\dfrac{11}{43}\) + \(\dfrac{32}{43}\)) - \(\dfrac{5}{27}\)
A = \(\dfrac{13}{13}\) - \(\dfrac{43}{43}\) - \(\dfrac{5}{27}\)
A = 1 - 1 - \(\dfrac{5}{27}\)
A = 0 - \(\dfrac{5}{27}\)
A = - \(\dfrac{5}{27}\)
91-273:3=91-91=0
=>(12+22+32+...+1002)(91-273:3)=(12+22+32+...+1002).0=0