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Prove di Simone Sbaraglia, esame
Tipologia: Prove d'esame
1 / 23
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Prova Scritta
∫ ( 12 x^2 + 3 ) (^) dx
f ( x ), f ( x )^ = (^) {
Write g ( x )^ (dashed line) in terms of f ( x )
A) g ( x )^ = − f ( x )^ + 2
C) g ( x )^ = f (− 2 x ) D) g ( x )^ = −
⋅ f ( x ) E) g ( x )^ = − f ( 3 x )
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− (^1) ( x )^ =
− (^1) ( x )^ =
− (^1) ( x )^ = − 2 −
− (^1) ( x )^ =
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Prova Scritta
( 2 h^3 j^3 k −^1 )
A) { 6 } B) { 4 , − 7 } C) None of these D) { 6 , − 7 } E) { 6 , 8 }
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Prova Scritta
Given the graph of f ( x ), sketch an approximate graph of f ' ( x ).
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Prova Scritta
A) { 8 } B) (− 8 , − 7 )∪(− 4 , ∞)
D) (− 8 , − 7 )∪[− 4 , ∞) E) {− 8 }
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∫
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Prova Scritta
( 2 x^4 y^0 z −^4 )
A) None of these B) {− 1 , 9 } C) { 2 }^ D) { 2 , 4 }
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Prova Scritta
A) {− 6 + 2 2 }
C) {− 6 + 14 }
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Prova Scritta
∫ (
) dx
B) ( 1 , 2 )∪( 3 , ∞) C) {− 1 } D) [ 1 , 2 )∪( 3 , ∞) E) { 1 }
− (^1) ( x )^ =
− (^1) ( x )^ =
( x ) (^) =
( x ) (^) = −
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Prova Scritta
= ( 4 − x )
A) { 4 , 9 }^ B) None of these C) { 4 , − 5 }^ D) { 4 , − 9 } E) { 4 }
3 )
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Prova Scritta
Given the graph of f ( x ), sketch an approximate graph of f ' ( x ).
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Prova Scritta
− (^1) ( x )^ =
( x ) (^) = − 3 x + 9
− (^1) ( x )^ =
− (^1) ( x )^ = x − 1
x → (^2) (
)
Write g ( x )^ (dashed line) in terms of f ( x )
B) g ( x )^ = −
⋅ f ( x ) C) g ( x )^ = 3 f (− x ) D) g ( x )^ = f (^) (−
x ) E) g ( x )^ = − f ( 3 x )
A) (−∞, − 8 )∪(− 7 , 8 ] B) (− 8 , − 7 )∪( 8 , ∞) C) (−∞, − 8 )∪(− 7 , 8 )
E) (− 8 , − 7 )∪[ 8 , ∞)
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