a)3m – 2n, para m=11 e n=–12
b)x2 – 6x, para x = – 5
c)x2 – 9x + 14, para x = 2
d)(a – 2)(a – 1)(a – 4), para a = – 1
e)b2
– 4ac, para a = 1, b = 2 e c = – 15.
f)m2
– 2mn + n2, quando m = –1 e n = ¼.
g)3(x2 – y2) – 10(x + y)(x – y), quando x = – 2 e y = 2.
g)3(x2 – y2) – 10(x + y)(x – y), quando x = – 2 e y = 2.
2) Efetue
as operações indicadas:
a)(2x3 – 3x2 + x – 1) + (5x3 + 6x2 – 7x + 3)
b)(– 8y2 – 12y + 5) + (7y2 – 8)
c)(2ax3 – 5a2x – 4by) + (5ax3 + 7a2x + 6by)
d)(a2 – b2) + (a2 – 3b2 – c) + (5c – 2b2 – a2)
e)(3y2 – 2y – 6) – (7y2 + 8y + 5)
f)(8x3 – 4x2 + 3x – 5) – (6x3 – 7x2 + 5x – 9)
g)(2x3 – 3x + 1) – (– 4x2 + 3)
h)(2x3 – 5x2 + 8x – 1) – (– 3x3 + 5x2 – 5x + 6)
i)(x2 – 5xy + y2) + (3x2 – 7xy + 3y2) – (4y2 – x2)
3)Calcule
os produtos entre os monômios:
a)(2x) . (3x2)
b)(–3y) . (4y2)
c)(5a) . (–3b)
d)(–4x2y) . (–3xy2)
e)(–5ab). (3a)
f)(–a2b).(ab3c)
g)(–m) . (–3m2) . (2m3)
h)(–4a).( –3b). (2ab)
4)Calcule os quocientes entre monômios:
a)(–12a) : (–3a)
b)(–20a5) : (4a2)
c)(36xy3) : (4y)
d)(18xy3) : (–2x)
e)(–14xy3) : (–-7xy2)
f)(–24a3b2) : (4ab5)
g)(–2ab) : (3b)
h)(5x3y) : (–-7x4y)
5)Calcule as potências:
a)(–3x)2
b)(–3x2)2
c)(–3x)0
d)(6x2y)2
e)(–2a3b2)3
f)(4a3)3
DIVIRTA-SE !!!!!!
bom
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