Worksheets3-ай 2-апта
Total questions: 21
Worksheet time: 11mins
sinx=a
x = (- 1)^n arcsin a + пn,n€Z
x = (- 1)^n+2arcsin a + пn,n€ Z
x = (- 1)^n arcsin a + 2пn,n€Z
x = (- 1)^narcsin a -пn,n€ Z
tg x =a
x = arctga+ π k,k ∈ Z.
x = arctga+2 π k,k ∈ Z.
x = ± arctga+
2 π k,k ∈ Z.
x = arctga- π k,k ∈ Z.
tgx = -1
−4π+2πκ,κ∈z
−4π+πκ,κ∈z
4π+πκ,κ∈z
4π+2πκ,κ∈z
sin x =1
x== ± 2 π к,
к ∈ Z
x= ± π к,
к ∈ Z
x= 2 π к,
к ∈ Z
x= 2 π к,
к ∈ Z
cosx=a
x = (- 1)^n arccos a + π n,n ∈ Z
x = ± arccos a + π n,n ∈ Z
x = ± arccos a + 2 π n,n ∈ Z
x = ± arccos a - π n,n ∈ Z
cos x =1
x = ± arccos a + π n,n∈ Z
x = 2π + π n,n∈ Z
x = arccos a +
2 π n,n∈ Z
x = 2π +
2 π n,n∈ Z
sinx = 0
x= π k, κ ∈ Z
x=2 π k, κ ∈ Z
x= ± π k, κ ∈ Z
x=2 π k, κ ∈ Z
sin x = - 1
x = arcsina + 2 π n. n k∈ Z
x= − 2π + 2 π к,
k∈ Z
x= − 2π + π к,
k∈ Z
x= 2π + 2 π к,
k∈ Z
ctgx = a
x = ± arcctga + π n, n ∈ Z
x = arcctga + 2nn, n ∈ Z
x = ± arcctga + 2nn, n ∈ Z
x = arcctga + nn, n ∈ Z
tg x = 1
arcctgx+ πκ, κ ∈ z
2πκ, κ ∈
z
4π + 2πκ, κ ∈ z
4π + πκ, κ ∈ z
cos x = - 1
x = π + 2 π k, K ∈ Z
x = π - 2 π k, K ∈ Z
x = ± π + 2 π k, K ∈ Z
x = π + π k, K ∈ Z
sin x = − 21
x = (- 1)^n 3π + пn,n€Z
x = (- 1)^n-1 6π + пn,n€Z
x = (- 1)^n+1 3π + пn,n€Z
x = (- 1)^n+1 6π + пn,n€Z
Данёка апа
лучшая
красотка
топ топ топ
барлық жауап дұрыс
tg x =33
6π+2πκ
+ k, K ∈ Z
3π+πκ , K ∈ Z
6π+πκ , K ∈ Z
3π+2πκ , K ∈ Z
cos x = 0
x =± 2 2π к,
к ∈ Z
x =± 2 π к,
к ∈ Z
x= 2π + π к,
к ∈ Z
x= 2π +2 π к,
к ∈ Z
tgx = 0
x =πκ,κ∈z
x= ±π к, κ∈ Z
x =2πκ,κ∈z
x ±2πκ,κ∈z
ctg x =a
4π + πκ,κ∈z
4π +2 πκ,κ∈z
4π -2 πκ,κ∈z
4π - πκ,κ∈z
ctgx = 0
2π+2πκ,κ∈z
4π+2πκ,κ∈z
2π+πκ,κ∈z
πκ,κ∈z
ctgx = -1
4π+πκ,κ∈z
4π+2πκ,κ∈z
−4π+πκ,κ∈z
−4π+2πκ,κ∈z
sin x = 22
x =пn,n€Z
x = (- 1)^n-1 4π + пn,n€Z
x = (- 1)^n+1 4π + пn,n€Z
x = (- 1)^n 4π + пn,n€Z
ctgx= 33
=6π+πκ,κ∈z
3π+πκ,κ∈z
=3π+2πκ,κ∈z
=6π+2πκ,κ∈z
