1) \(g^{3}h^{2}\), где
\(
g = c^{3} / b^{4},~
h = 1 / (b^{4}c)
\).
g = c^{3} / b^{4},~
h = 1 / (b^{4}c)
\).
2) \(
(g^{5} / h^{2})^{2}
\cdot
(g^{5}h)^{3}
\).
(g^{5} / h^{2})^{2}
\cdot
(g^{5}h)^{3}
\).
3) \(c^{2} / d\), где
\(
c = b^{4} / a,~
d = b^{4} / a
\).
c = b^{4} / a,~
d = b^{4} / a
\).
4) \(gh^{2}\), где
\(
g = 1 / (b^{4}c^{2}),~
h = 1 / (b^{4}c^{2})
\).
g = 1 / (b^{4}c^{2}),~
h = 1 / (b^{4}c^{2})
\).
5) \(r^{3}s\), где
\(
r = 1 / (n^{3}m^{4}),~
s = 1 / (n^{4}m^{4})
\).
r = 1 / (n^{3}m^{4}),~
s = 1 / (n^{4}m^{4})
\).
6) \(s^{3} / t^{3}\), где
\(
s = z^{3} / w^{5},~
t = w^{5} / z^{3}
\).
s = z^{3} / w^{5},~
t = w^{5} / z^{3}
\).
7) \(
(1 / (g^{4}h^{3}))^{3}
\cdot
(g^{4} / h^{3})
\).
(1 / (g^{4}h^{3}))^{3}
\cdot
(g^{4} / h^{3})
\).
8) \(
(g^{4}h^{3})^{3}
/
(g^{2} / h^{3})^{3}
\).
(g^{4}h^{3})^{3}
/
(g^{2} / h^{3})^{3}
\).
9) \(
(p^{4}q^{3})^{2}
\cdot
(1 / (pq^{4}))^{2}
\).
(p^{4}q^{3})^{2}
\cdot
(1 / (pq^{4}))^{2}
\).
10) \(c^{3} / d\), где
\(
c = 1 / (a^{5}b),~
d = b / a^{5}
\).
c = 1 / (a^{5}b),~
d = b / a^{5}
\).
11) \(
(b^{3} / a^{5})
/
(b^{5} / a^{5})
\).
(b^{3} / a^{5})
/
(b^{5} / a^{5})
\).
12) \(
(p^{3}q^{2})^{2}
\cdot
(q^{2} / p^{5})^{2}
\).
(p^{3}q^{2})^{2}
\cdot
(q^{2} / p^{5})^{2}
\).
13) \(
(x^{2} / y)^{3}
/
(1 / (x^{2}y))^{3}
\).
(x^{2} / y)^{3}
/
(1 / (x^{2}y))^{3}
\).
14) \(g^{3}h\), где
\(
g = 1 / (b^{3}c),~
h = 1 / (b^{3}c^{3})
\).
g = 1 / (b^{3}c),~
h = 1 / (b^{3}c^{3})
\).
15) \(rs^{3}\), где
\(
r = n^{4}m^{4},~
s = 1 / (n^{4}m^{4})
\).
r = n^{4}m^{4},~
s = 1 / (n^{4}m^{4})
\).
16) \(w^{3} / z^{2}\), где
\(
w = v^{2} / u^{2},~
z = 1 / (u^{2}v^{2})
\).
w = v^{2} / u^{2},~
z = 1 / (u^{2}v^{2})
\).
17) \(a^{2}b\), где
\(
a = r^{3} / s,~
b = r^{3} / s^{2}
\).
a = r^{3} / s,~
b = r^{3} / s^{2}
\).
18) \(a^{2}b^{2}\), где
\(
a = 1 / (r^{3}s),~
b = s / r^{3}
\).
a = 1 / (r^{3}s),~
b = s / r^{3}
\).
19) \(
(a^{2}b^{3})^{3}
/
(b^{3} / a^{2})
\).
(a^{2}b^{3})^{3}
/
(b^{3} / a^{2})
\).
20) \(
(u^{4}v^{2})^{2}
\cdot
(u^{2} / v^{2})^{3}
\).
(u^{4}v^{2})^{2}
\cdot
(u^{2} / v^{2})^{3}
\).
21) \(
(1 / (p^{2}q))^{2}
\cdot
(p^{2}q)^{3}
\).
(1 / (p^{2}q))^{2}
\cdot
(p^{2}q)^{3}
\).
22) \(
(p^{5}q^{5})
\cdot
(p^{5} / q^{2})
\).
(p^{5}q^{5})
\cdot
(p^{5} / q^{2})
\).
23) \(n^{3} / k\), где
\(
n = x^{3} / y^{5},~
k = y^{2} / x^{2}
\).
n = x^{3} / y^{5},~
k = y^{2} / x^{2}
\).
24) \(u^{2}v^{3}\), где
\(
u = q^{3} / p,~
v = p^{3}q^{3}
\).
u = q^{3} / p,~
v = p^{3}q^{3}
\).
25) \(uv\), где
\(
u = 1 / (pq^{4}),~
v = q^{5} / p
\).
u = 1 / (pq^{4}),~
v = q^{5} / p
\).
26) \(
(c^{5} / b^{4})
/
(1 / (b^{4}c^{5}))^{2}
\).
(c^{5} / b^{4})
/
(1 / (b^{4}c^{5}))^{2}
\).
27) \(r^{2} / s^{3}\), где
\(
r = nm,~
s = n / m
\).
r = nm,~
s = n / m
\).
28) \(
(1 / (p^{2}q))^{2}
\cdot
(p^{2} / q^{3})
\).
(1 / (p^{2}q))^{2}
\cdot
(p^{2} / q^{3})
\).
29) \(nk^{3}\), где
\(
n = x^{5}y^{2},~
k = x^{2} / y^{5}
\).
n = x^{5}y^{2},~
k = x^{2} / y^{5}
\).
30) \(
(1 / (w^{3}z^{5}))^{2}
\cdot
(w^{4} / z)^{3}
\).
(1 / (w^{3}z^{5}))^{2}
\cdot
(w^{4} / z)^{3}
\).
31) \(w^{2} / z^{3}\), где
\(
w = v^{2} / u,~
z = 1 / (uv^{2})
\).
w = v^{2} / u,~
z = 1 / (uv^{2})
\).
32) \(c^{3} / d\), где
\(
c = b^{3} / a^{5},~
d = b^{3} / a^{5}
\).
c = b^{3} / a^{5},~
d = b^{3} / a^{5}
\).
33) \(c^{3} / d^{2}\), где
\(
c = a^{2} / b^{2},~
d = 1 / (a^{2}b^{4})
\).
c = a^{2} / b^{2},~
d = 1 / (a^{2}b^{4})
\).
34) \(
(rs)^{3}
\cdot
(rs^{3})
\).
(rs)^{3}
\cdot
(rs^{3})
\).
35) \(
(1 / (w^{5}z^{3}))^{2}
\cdot
(z^{3} / w)^{3}
\).
(1 / (w^{5}z^{3}))^{2}
\cdot
(z^{3} / w)^{3}
\).
36) \(x^{3}y^{2}\), где
\(
x = s^{4}t^{3},~
y = 1 / (s^{4}t^{3})
\).
x = s^{4}t^{3},~
y = 1 / (s^{4}t^{3})
\).
37) \(
(u / v^{5})^{2}
/
(1 / (uv^{2}))
\).
(u / v^{5})^{2}
/
(1 / (uv^{2}))
\).
38) \(
(1 / (u^{5}v^{3}))
/
(1 / (u^{5}v^{5}))^{3}
\).
(1 / (u^{5}v^{3}))
/
(1 / (u^{5}v^{5}))^{3}
\).
39) \(a^{2}b^{2}\), где
\(
a = 1 / (r^{5}s^{4}),~
b = s^{4} / r^{5}
\).
a = 1 / (r^{5}s^{4}),~
b = s^{4} / r^{5}
\).
40) \(p / q\), где
\(
p = h^{2} / g^{4},~
q = h^{3} / g^{4}
\).
p = h^{2} / g^{4},~
q = h^{3} / g^{4}
\).
41) \(g^{2} / h^{3}\), где
\(
g = b^{5}c^{3},~
h = b / c^{3}
\).
g = b^{5}c^{3},~
h = b / c^{3}
\).
42) \(x^{3} / y^{2}\), где
\(
x = 1 / (s^{3}t^{4}),~
y = t^{5} / s^{2}
\).
x = 1 / (s^{3}t^{4}),~
y = t^{5} / s^{2}
\).
43) \(a^{3} / b^{2}\), где
\(
a = r^{5} / s^{2},~
b = s^{2} / r^{5}
\).
a = r^{5} / s^{2},~
b = s^{2} / r^{5}
\).
44) \(g / h^{3}\), где
\(
g = bc,~
h = c / b
\).
g = bc,~
h = c / b
\).
45) \(
(a^{2}b^{4})^{3}
\cdot
(a^{4} / b)^{3}
\).
(a^{2}b^{4})^{3}
\cdot
(a^{4} / b)^{3}
\).
46) \(n / k^{2}\), где
\(
n = x^{2} / y^{5},~
k = x^{3} / y^{3}
\).
n = x^{2} / y^{5},~
k = x^{3} / y^{3}
\).
47) \(a^{3} / b^{3}\), где
\(
a = 1 / (r^{5}s^{3}),~
b = r^{4}s
\).
a = 1 / (r^{5}s^{3}),~
b = r^{4}s
\).
48) \(
(u^{2}v^{2})^{3}
/
(1 / (u^{2}v^{4}))
\).
(u^{2}v^{2})^{3}
/
(1 / (u^{2}v^{4}))
\).
49) \(
(m^{4} / n^{4})
\cdot
(n^{4}m^{4})
\).
(m^{4} / n^{4})
\cdot
(n^{4}m^{4})
\).
50) \(
(u^{2} / v^{2})^{2}
/
(v^{4} / u^{5})
\).
(u^{2} / v^{2})^{2}
/
(v^{4} / u^{5})
\).
51) \(
(1 / (g^{4}h^{2}))
/
(g^{2} / h^{2})
\).
(1 / (g^{4}h^{2}))
/
(g^{2} / h^{2})
\).
52) \(x^{3}y\), где
\(
x = s^{5} / t^{3},~
y = s^{5}t^{4}
\).
x = s^{5} / t^{3},~
y = s^{5}t^{4}
\).
53) \(
(1 / (n^{5}m^{3}))^{3}
\cdot
(m^{3} / n)^{3}
\).
(1 / (n^{5}m^{3}))^{3}
\cdot
(m^{3} / n)^{3}
\).
54) \(s / t^{3}\), где
\(
s = z^{4} / w^{4},~
t = w^{4} / z^{4}
\).
s = z^{4} / w^{4},~
t = w^{4} / z^{4}
\).
55) \(uv\), где
\(
u = p^{5} / q,~
v = q / p^{5}
\).
u = p^{5} / q,~
v = q / p^{5}
\).
56) \(
(p^{4} / q^{2})^{2}
\cdot
(q / p^{5})^{3}
\).
(p^{4} / q^{2})^{2}
\cdot
(q / p^{5})^{3}
\).
57) \(
(r^{4} / s)
\cdot
(r^{4}s^{3})^{3}
\).
(r^{4} / s)
\cdot
(r^{4}s^{3})^{3}
\).
58) \(r^{2} / s^{3}\), где
\(
r = 1 / (n^{3}m^{4}),~
s = n^{3}m
\).
r = 1 / (n^{3}m^{4}),~
s = n^{3}m
\).
59) \(
(h^{4} / g^{4})^{2}
\cdot
(1 / (g^{2}h^{3}))^{3}
\).
(h^{4} / g^{4})^{2}
\cdot
(1 / (g^{2}h^{3}))^{3}
\).
60) \(
(1 / (r^{2}s^{2}))
\cdot
(r^{3}s^{2})^{3}
\).
(1 / (r^{2}s^{2}))
\cdot
(r^{3}s^{2})^{3}
\).