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INSTITUTO TECNOLOGICO SAN IGNACIO DE LOYOLA (ITESIL)
Facilitadora: Altagracia Belliard
Realizaloque se te pide a continuaciΓ³n:
a) Calcula los siguientesdeterminantes de segundoorden.
1. ⌈
πŸ‘ βˆ’πŸ
πŸ’ 𝟏
βŒ‰
2. ⌈
𝟐 πŸ—
πŸ‘ πŸπŸ“
βŒ‰
3. ⌈
𝟏 βˆ’πŸ‘
πŸ’ βˆ’πŸ•
βŒ‰
4. ⌈
πŸ‘ πŸ‘
πŸπŸ” πŸ’
βŒ‰
5. ⌈
βˆ’πŸ’ βˆ’πŸ“
πŸ‘ 𝟐
βŒ‰
b) Calcular los siguientes determinantesde tercer ordenaplicandoel
mΓ©todode sarrus.
1. ⌈
𝟐 πŸ‘ 𝟎
𝟏 βˆ’πŸ 𝟏
𝟐 βˆ’πŸ βˆ’πŸ
βŒ‰
2. ⌈
𝟏 𝟐 βˆ’πŸ
πŸ‘ 𝟏 𝟎
𝟎 πŸ“ 𝟎
βŒ‰
3. ⌈
βˆ’πŸ’ βˆ’πŸ βˆ’πŸ
βˆ’πŸ‘ πŸ’ πŸ“
𝟐 βˆ’πŸ“ 𝟎
βŒ‰
4. ⌈
πŸ’ βˆ’πŸ“ 𝟎
βˆ’πŸ“ βˆ’πŸ’ πŸ“
πŸ‘ πŸ” 𝟏
βŒ‰
5. ⌈
𝟏 𝟏 𝟏
𝟏 βˆ’πŸ 𝟐
𝟏 𝟎 πŸ“
βŒ‰
c) Resuelve los siguientes sistemas de ecuaciones linealesaplicando
la reglade Cramer
1. {
πŸ‘π’‚ βˆ’ πŸπ’ƒ = πŸ‘
𝒃 + πŸ’π’‚ βˆ’ πŸπŸ” = 𝟎
}
2. {
πŸπ’™ + πŸ‘π’š = πŸ—
πŸ‘π’™ + πŸ”π’š = πŸπŸ“
}
3. {
𝒙 + π’š βˆ’ 𝒛 = πŸ”
πŸ‘π’™ βˆ’ πŸπ’š + 𝒛 = 𝟎
𝒙 + πŸ‘π’š βˆ’ πŸπ’› = πŸπŸ’
}
4. {
πŸ‘π’™ + πŸ“π’š = 𝟏
βˆ’π’™ + πŸπ’š = πŸ•
}
5. {
𝒙 βˆ’ πŸ‘π’š = πŸ— βˆ’ πŸ”π’›
πŸ”π’™ βˆ’ πŸ“π’› βˆ’ πŸ‘π’› = 𝟏
𝒙 βˆ’ πŸ“π’š + 𝒛 = βˆ’πŸ•
}
6. {
πŸ‘π’Ž βˆ’ πŸπ’ + πŸ“π’‘ = βˆ’πŸ’
𝒏 βˆ’ πŸ’π’‘ + 𝟏𝟎 = 𝟎
πŸπ’ + 𝒑 = πŸ•
}

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5 c

  • 1. INSTITUTO TECNOLOGICO SAN IGNACIO DE LOYOLA (ITESIL) Facilitadora: Altagracia Belliard
  • 2. Realizaloque se te pide a continuaciΓ³n: a) Calcula los siguientesdeterminantes de segundoorden. 1. ⌈ πŸ‘ βˆ’πŸ πŸ’ 𝟏 βŒ‰ 2. ⌈ 𝟐 πŸ— πŸ‘ πŸπŸ“ βŒ‰ 3. ⌈ 𝟏 βˆ’πŸ‘ πŸ’ βˆ’πŸ• βŒ‰ 4. ⌈ πŸ‘ πŸ‘ πŸπŸ” πŸ’ βŒ‰ 5. ⌈ βˆ’πŸ’ βˆ’πŸ“ πŸ‘ 𝟐 βŒ‰ b) Calcular los siguientes determinantesde tercer ordenaplicandoel mΓ©todode sarrus. 1. ⌈ 𝟐 πŸ‘ 𝟎 𝟏 βˆ’πŸ 𝟏 𝟐 βˆ’πŸ βˆ’πŸ βŒ‰ 2. ⌈ 𝟏 𝟐 βˆ’πŸ πŸ‘ 𝟏 𝟎 𝟎 πŸ“ 𝟎 βŒ‰ 3. ⌈ βˆ’πŸ’ βˆ’πŸ βˆ’πŸ βˆ’πŸ‘ πŸ’ πŸ“ 𝟐 βˆ’πŸ“ 𝟎 βŒ‰ 4. ⌈ πŸ’ βˆ’πŸ“ 𝟎 βˆ’πŸ“ βˆ’πŸ’ πŸ“ πŸ‘ πŸ” 𝟏 βŒ‰ 5. ⌈ 𝟏 𝟏 𝟏 𝟏 βˆ’πŸ 𝟐 𝟏 𝟎 πŸ“ βŒ‰
  • 3. c) Resuelve los siguientes sistemas de ecuaciones linealesaplicando la reglade Cramer 1. { πŸ‘π’‚ βˆ’ πŸπ’ƒ = πŸ‘ 𝒃 + πŸ’π’‚ βˆ’ πŸπŸ” = 𝟎 } 2. { πŸπ’™ + πŸ‘π’š = πŸ— πŸ‘π’™ + πŸ”π’š = πŸπŸ“ } 3. { 𝒙 + π’š βˆ’ 𝒛 = πŸ” πŸ‘π’™ βˆ’ πŸπ’š + 𝒛 = 𝟎 𝒙 + πŸ‘π’š βˆ’ πŸπ’› = πŸπŸ’ } 4. { πŸ‘π’™ + πŸ“π’š = 𝟏 βˆ’π’™ + πŸπ’š = πŸ• } 5. { 𝒙 βˆ’ πŸ‘π’š = πŸ— βˆ’ πŸ”π’› πŸ”π’™ βˆ’ πŸ“π’› βˆ’ πŸ‘π’› = 𝟏 𝒙 βˆ’ πŸ“π’š + 𝒛 = βˆ’πŸ• } 6. { πŸ‘π’Ž βˆ’ πŸπ’ + πŸ“π’‘ = βˆ’πŸ’ 𝒏 βˆ’ πŸ’π’‘ + 𝟏𝟎 = 𝟎 πŸπ’ + 𝒑 = πŸ• }