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☆1 inequalities
[ 1/1Inequality]
Assignment:Find the solution set of inequality -2000+500/1+i+700/(1+i)^2+2000/(1+i)^3 >-10000+8000/1+i+2500/(1+i)^2+2000/(1+i)^3 .
Question type: Inequality
Solution:
The inequality can be reduced to 1 inequality:
-2000 + 500 / 1 + i + 700 / ( 1 + i ) ^ 2 + 2000 / ( 1 + i ) ^ 3 > -10000 + 8000 / 1 + i + 2500 / ( 1 + i ) ^ 2 + 2000 / ( 1 + i ) ^ 3 (1)
From the definition field of divisor
1 + x ≠ 0 (2 )
From the definition field of divisor
1 + x ≠ 0 (3 )
From the definition field of divisor
1 + x ≠ 0 (4 )
From the definition field of divisor
1 + x ≠ 0 (5 )
From inequality(1):
i < -2.897367 或 i > 0.897367
From inequality(2):
i < -1 或 i > -1
From inequality(3):
i < -1 或 i > -1
From inequality(4):
i < -1 或 i > -1
From inequality(5):
i < -1 或 i > -1
From inequalities (1) and (2)
i < -2.897367 或 i > 0.897367 (6)
From inequalities (3) and (6)
i < -2.897367 或 i > 0.897367 (7)
From inequalities (4) and (7)
i < -2.897367 或 i > 0.897367 (8)
From inequalities (5) and (8)
i < -2.897367 或 i > 0.897367 (9)
The final solution set is :
i < -2.897367 或 i > 0.897367Your problem has not been solved here? Please take a look at the hot problems !