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Afinamos os tubos

Facendo números

Para rematar, deseguido podedes visualizar e mesmo descargar a táboa coas frecuencias de vibración que precisades coñecer para construír e afinar a nosa frauta de pan.

Táboa frecuencia Hz
Iván Suárez. Táboa frecuencia Hz (CC BY-SA)

Ilustración del concepto de matemáticas
Storyset (Freepik). Ilustración del concepto de matemáticas (CC BY-SA)
Mixaund. Motivate Me (CC BY-SA)

Chegou o momento de comprobar se a música e as mates poden ir da man! Semella que son dúas disciplinas que non teñen moito en común... pero xa vos adianto que nada máis lonxe da realidade! Para realizar esta actividade deberedes ter a man os tubos que empregaredes na vosa frauta de pan, ademáis dunha tixeira ou similar para poder cortalos. O obxectivo é afinar cada un dos tubos antes de montalos no seu conxunto, e para logralo empregaremos un afinador dixital ao que podedes acceder premendo AQUÍ. Para ampliar a información, continuade lendo!

INSTRUCIÓNS

O primeiro que deberedes comprobar unha vez aberta a páxina do afinador dixital é que tedes activado o micrófono, imprescindíbel para que o programa nos poida escoitar. Podédelo comprobar premendo na icona do altofalante, situada na barra inferior dereita do voso equipo. Nesta tarefa coñeceremos cales son as frecuencias de vibración de cada unha das notas que forman a escala musical, ao tempo que empregamos o afinador para ir deseñando os tubos da nosa frauta de pan. O funcionamento da actividade é o seguinte: irán sucedéndose unha serie de problemas matemáticos, cada un relacionado cunha nota musical e un tubo concreto, onde deberedes usar a lóxica para calcular cal é o resultado acertado en cada caso. Unha vez resolto o acertixo e comprobada a resposta, dedicaredes algo de tempo a afinar cada tubo antes de pasar ao seguinte. Existen oito desafíos, un por cada nota da escala, e non hai límite de tempo para realizar a actividade. Se tedes dúbidas no cálculo, existe a opción de axuda no botón de RETROALIMENTACIÓN de cada pregunta, onde se amosará tamen un arquivo de audio de referencia para cada unha das notas. Moita sorte!

TITORIAL AFINACIÓN

Unha vez resolto cada desafío, non vos esquezaces de afinar cada tubo da vosa frauta empregando o afinador dixital. No seguinte vídeo-titorial podedes ver como facelo. Non perdades ollo!

Iván Suárez. Titorial afinador dixital (CC BY-SA)





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Nota DO

A nota DO, a súa frecuencia de vibración é o resultado de multiplicar o número de notas con nomes diferentes que forman a escala musical polo número de meses que sumarían tres anos e despois engadirlle nove.

A segunda nota da escala, a nota RE, calcúlase sumándolle 32 ao resultado anterior. 

Nota RE

A nota MI, terceira da escala, ten unha frecuencia de vibración moi interesante. Pode calcularse restándolle ó número de días que ten un ano menos tres docenas. Cal será?

Nota MI

A nota que ocupa a cuarta posición na escala musical é a nota FA, e a súa frecuencia de vibración é o resultado de calcular cantos grados que suman os ángulos dunha circunferencia e despois restarlle once. Sinxelo, verdade?

Nota FA

A nota SOL, que da nome a clave do pentagrama e ocupa a quinta posición, calcúlase seguindo estes pasos:

  1. Identificar o número que representa a letra L en números romanos e restarlle 1.
  2. Co resultado obtido, multiplicalo polo número de tentáculos que ten un polbo.
Nota SOL

A nota LA é igual a referencia que nos da un diapasón, de feito, é a nota que empregan a maior parte dos instrumentos para afinar de maneira universal. Non lembrades cal era ese número de frecuencia? Non pasa nada... picade no seguinte enderezo para coñecelo!

Nota LA

A última nota da escala é SI, e a súa frecuencia é moi sinxela de calcular. 

  1. Coñecer o valor numérico da letra D en números romanos.
  2. O resultado obtido, restarlle o número de días que ten unha semana. 
Nota SI

A última nota que empregaremos para a frauta de pan, a número oito, ten o mesmo nome que a primeira. Chámase novamente DO*, pero desta volta leva un pequeno asterisco que nos indica que se trata da mesma nota pero nunha versión máis aguda. Como sabedes, soamente existen sete notas musicais diferentes (DO-RE-MI-FA-SOL-LA-SI), pero cando chegamos ao final da escala volvemos a retomar a primeira e isto coñécese musicalmente como completar unha octava. Neste caso, a nota DO ten o mesmo nome pero a súa frecuencia de vibración será diferente, xa que é unha octava máis aguda. 

Nota DO (agudo)

Na seguinte imaxe podedes visualizar unha octava musical (formada por oito notas), xustamente o que estamos explicando:

ESCALA SONOCOLORES
Iván Suárez. Escala notas sonocolores con nome (CC BY-SA)

Pois ben, a frecuencia de vibración da última nota, DO agudo, é xustamente o dobre que a da nota DO grave. Xa a tedes?

O número final é o resultado da seguinte operación matemática:

(7x36)+9 = 261

  • 7 notas musicais diferentes (DO-RE-MI-FA-SOL-LA-SI)
  • 36 é a suma dos meses de tres anos (12 meses ten un ano multiplicado por 3 anos - 12x3=36)
  • 9 é o número que temos que engadirlle na suma

A opción acertada é 293, xa que a frecuencia da nota anterior era de 261 Hz. Se a 261 engadímoslle 32, a suma da 293.

Resultado: 261+32 = 293

O resultado correcto é 329 Hz, e calcúlase da seguinte maneira:

  • Número de días naturais dun ano: 365
  • Número que suman tres docenas: 36

Resultado: 365-36=329

A frecuencia da nota Fa é de 349 Hz. Comprobamos!

  • Ángulos totais dunha circunferencia: 360º

Resultado: 360-11=349

A frecuencia da nota SOL é de 392 Hz. Comprobamos!

  • Coñecer a letra L en números romanos e restarlle 1: 50 (L)-1=49
  • Multiplicar o resultado polo número de tentáculos dun polvo: 49x8=392

O estándar de afinación baseado na nota LA é de 440 Hz.

Pois sí, a nota SI ten unha frecuncia de vibración de 493 Hz. Como o averiguamos? Non perdas detalle!

  • A letra D en números romanos equivale a 500
  • A semana ten 7 días

Resultado: 500-7=493

A nota DO agudo é de 522 Hz, e calcularase:

  • Frecuencia de vibración de Do grave: 261

Resultado: 261x2=522

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