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Lara624
@Lara624
November 2019
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Integral definida de
-pi/2 até pi/2 (8t^2 + cos (t)) dt
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Π/2
∫ 8t² + cos (t) dt
-π/2
π/2
[ (8/3) *t³ +sen(t)] =(8/3)*(π/2)³ + sen(π/2) - (8/3)*(-π/2)³ - sen(-π/2)
-π/2
2*8π³/3 +2
=2*(8π³/3 +1)
=(2/3)* (8π³+3)
=22,67
2 votes
Thanks 1
Lara624
Muito obrigada !
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∫ 8t² + cos (t) dt
-π/2
π/2
[ (8/3) *t³ +sen(t)] =(8/3)*(π/2)³ + sen(π/2) - (8/3)*(-π/2)³ - sen(-π/2)
-π/2
2*8π³/3 +2
=2*(8π³/3 +1)
=(2/3)* (8π³+3)
=22,67