Lab Math 4

LAB MATH 004

2. Encontrar el conjunto soluci´on de las siguientes inecuaciones:

Prof. Rensso Chung

(a) 2x − 5 > 11

[email protected]

(b) x − 9 < 14

Trujillo-Per´ u-Enero 2009

(c) 9 ≤ −5 + x (d) y + 1 > 14

1. Resolver las siguientes ecuaciones:

(e) 3z + 1 ≥ 10

(a) 2x + 5 = 11

(f) 3z + 6 ≤ 12

(b) x + 9 = 14

(g) 2t + 6 > 14

(c) 9 = 5 + x

(h) 3y + 1 < 16

(d) y + 1 = 14

(i) y + 1 ≤ 14

(e) 3z + 1 = 10

(j) 3z − 9 > 12

(f) 3z + 6 = 12

(k) 3y − 1 > 14

(g) t + 5 = 14

(l) 3z − 3 ≤ 15

(h) 3z + 1 = 16

(m) 9 ≤ −5 + 2x

(i) y + 1 = 14

(n) 2y + 1 < 15

(j) 3z − 9 = 12

(o) 3t − 1 > 23

(k) 3y − 1 = 14

(p) 4z + 6 > 14

(l) 3z − 3 = 15

(q) 9 < −5 + x

(m) 9 = −5 + 2x

(r) 3t + 11 ≤ 14

(n) 2y + 1 = 13

(s) 3z + 11 > 14

(o) 3t − 1 = 20

(t) 3z + 16 < 19

(p) 4z + 6 = 10

(u) x + 5 ≥ 10

(q) 9 = −5 + x

(v) 2y + 1 < 15

(r) 3y + 11 = 14

(w) 11y + 1 > 12

(s) 3z + 11 = 14

(x) 2t + 1 > 13

(t) 3z + 16 = 19

(y) 3y + 1 ≥ 16

(u) t + 5 = 10

(z) t + 1 < 15

(v) 2y + 1 = 15 (w) 11y + 1 = 12 (x) 2y + 1 = 13 (y) 3y + 1 = 16 (z) t + 1 = 15

1