pt

English

Español

Português

Français

Deutsch

Italiano

Русский

中文(简体)

한국어

日本語

Tiếng Việt

עברית

العربية

Popular Trigonometria >

solvefor m,sec(m+12)=csc(42-n)

Solução

resolver para

m, sec (m + 1 2^{\circ}) = csc (4 2^{\circ} - n)

Solução

m = arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k - 1 2^{\circ}, m = - arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k - 1 2^{\circ}

+1

Radianos

m = arcsec (csc (\frac{7 π}{30} - n)) - \frac{π}{15} + 2 πk, m = - arcsec (csc (\frac{7 π}{30} - n)) - \frac{π}{15} + 2 πk

Passos da solução

sec (m + 1 2^{\circ}) = csc (4 2^{\circ} - n)

Aplique as propriedades trigonométricas inversas

sec (m + \frac{π}{15}) = csc (\frac{7 π}{30} - n)

Soluções gerais para

sec (m + 1 2^{\circ}) = csc (4 2^{\circ} - n)

sec (x) = a \Rightarrow x = arcsec (a) + 36 0^{\circ} k, x = - arcsec (a) + 36 0^{\circ} k

m + \frac{π}{15} = arcsec (csc (\frac{7 π}{30} - n)) + 2 πk, m + \frac{π}{15} = - arcsec (csc (\frac{7 π}{30} - n)) + 2 πk

m + \frac{π}{15} = arcsec (csc (\frac{7 π}{30} - n)) + 2 πk, m + \frac{π}{15} = - arcsec (csc (\frac{7 π}{30} - n)) + 2 πk

Resolver

m + 1 2^{\circ} = arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k : m = arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k - 1 2^{\circ}

m + \frac{π}{15} = arcsec (csc (\frac{7 π}{30} - n)) + 2 πk

Mova

1 2^{\circ}

para o lado direito

m + \frac{π}{15} = arcsec (csc (\frac{7 π}{30} - n)) + 2 πk

Subtrair

1 2^{\circ}

de ambos os lados

m + \frac{π}{15} - \frac{π}{15} = arcsec (csc (\frac{7 π}{30} - n)) + 2 πk - \frac{π}{15}

Simplificar

m = arcsec (csc (\frac{7 π}{30} - n)) + 2 πk - \frac{π}{15}

m = arcsec (csc (\frac{7 π}{30} - n)) + 2 πk - \frac{π}{15}

Resolver

m + 1 2^{\circ} = - arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k : m = - arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k - 1 2^{\circ}

m + \frac{π}{15} = - arcsec (csc (\frac{7 π}{30} - n)) + 2 πk

Mova

1 2^{\circ}

para o lado direito

m + \frac{π}{15} = - arcsec (csc (\frac{7 π}{30} - n)) + 2 πk

Subtrair

1 2^{\circ}

de ambos os lados

m + \frac{π}{15} - \frac{π}{15} = - arcsec (csc (\frac{7 π}{30} - n)) + 2 πk - \frac{π}{15}

Simplificar

m = - arcsec (csc (\frac{7 π}{30} - n)) + 2 πk - \frac{π}{15}

m = - arcsec (csc (\frac{7 π}{30} - n)) + 2 πk - \frac{π}{15}

m = arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k - 1 2^{\circ}, m = - arcsec (csc (4 2^{\circ} - n)) + 36 0^{\circ} k - 1 2^{\circ}

Gráfico

Exemplos populares

1tan(x)=sqrt(3)

1 tan (x) = 3

tan (x) = \frac{1.6}{4}

sin^2(x)+7sin^2(x)+5cos^2(x)+3=0

sin^{2} (x) + 7 sin^{2} (x) + 5 cos^{2} (x) + 3 = 0

2cos(a)=3sin^2(a)

2 cos (a) = 3 sin^{2} (a)

(11)/(cos(90))=(10)/(cos(x))

\frac{11}{cos ( 9 0 ^{\circ} )} = \frac{10}{cos ( x )}