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Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

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Page 1: Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

Back of Card

Back of Card

Page 2: Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

Back of Card

Back of Card

Page 3: Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

Back of Card

Back of Card

Page 4: Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

Back of Card

Back of Card

Page 5: Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

Back of Card

Back of Card

Page 6: Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

Back of Card

Back of Card

Page 7: Back of Card - Sewanhaka High School...3x3 2 4 — 33x2 + 90x is equivalent to 3x(x2 — 33x + 90) 3x(x2 — I Ix + 30) 6) 3x(x — 5)(x — 6) choice 1 16B -312 -750 -1932 Put the

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Back of Card

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AP Calculus AB Indefinite Integrals (U-Sub & a couple ... 2 + ex -2x dx dx x In (3x) sinxcosx 1 + cos2 x xcsc x 12. 15. 18. xtan2 x2 dx sin (3x) 1 + cos (3x) xcsc 3x2 cot 3x2 dx sin

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