Sôbre uma fórmula para o cálculo da dose mais econômica de adubo
Autor(a) principal: | |
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Data de Publicação: | 1959 |
Outros Autores: | |
Tipo de documento: | Artigo |
Idioma: | por |
Título da fonte: | Anais da Escola Superior de Agricultura Luiz de Queiroz |
Texto Completo: | https://www.revistas.usp.br/aesalq/article/view/43118 |
Resumo: | The authors discuss a formula for the determination of the most profitable level of fertilization (x*). This formula, presented by CAREY and ROBINSON (1953), can be written as: x*= (1/c) log cx u L10 + (1/c) log wu _______ ___ 1-10 x u t being c the growth factor in Mitscherlich's equation, x u a standard dressing of the nutrient, L 10 the Naeperian logarithm of 10, u the response to the standard dressing, w the unit price of the crop product, and i the unit price of the nutrient. This formula is a modification of one of the formulas of PIMENTEL GOMES (1953). One of its advantages is that is does not depend on A, the theoretical maximum harvest, which is not directly given by experimental data. But another advantage, proved in this. paper, is that the first term on the right hand side K= 1(/c) log cx u L 10 ____________ 1 - 10-cx u is practically independent of c, and approximately equivalent to (1/2) x u. So, we have approximately x* = (1/2) x u + (1/c) log wu . ____ x u t With experimental data we compute z = wu ____ x u t then using tables 1, 2 and 3, we may obtain Y - (1/c) log z and finally x* = (1/2) x u + Y. This is an easy way to determine the most profitable level of fertilization when experimental data on the response u to a dressing x u are available. Tables for the calculation of Y are included, for nitrogen, phosphorus, potash, and manure. |
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Anais da Escola Superior de Agricultura Luiz de Queiroz |
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Sôbre uma fórmula para o cálculo da dose mais econômica de aduboThe authors discuss a formula for the determination of the most profitable level of fertilization (x*). This formula, presented by CAREY and ROBINSON (1953), can be written as: x*= (1/c) log cx u L10 + (1/c) log wu _______ ___ 1-10 x u t being c the growth factor in Mitscherlich's equation, x u a standard dressing of the nutrient, L 10 the Naeperian logarithm of 10, u the response to the standard dressing, w the unit price of the crop product, and i the unit price of the nutrient. This formula is a modification of one of the formulas of PIMENTEL GOMES (1953). One of its advantages is that is does not depend on A, the theoretical maximum harvest, which is not directly given by experimental data. But another advantage, proved in this. paper, is that the first term on the right hand side K= 1(/c) log cx u L 10 ____________ 1 - 10-cx u is practically independent of c, and approximately equivalent to (1/2) x u. So, we have approximately x* = (1/2) x u + (1/c) log wu . ____ x u t With experimental data we compute z = wu ____ x u t then using tables 1, 2 and 3, we may obtain Y - (1/c) log z and finally x* = (1/2) x u + Y. This is an easy way to determine the most profitable level of fertilization when experimental data on the response u to a dressing x u are available. Tables for the calculation of Y are included, for nitrogen, phosphorus, potash, and manure.Universidade de São Paulo. Escola Superior de Agricultura Luiz de Queiroz1959-01-01info:eu-repo/semantics/articleinfo:eu-repo/semantics/publishedVersionapplication/pdfhttps://www.revistas.usp.br/aesalq/article/view/4311810.1590/S0071-12761959000100013Anais da Escola Superior de Agricultura Luiz de Queiroz; v. 16 (1959); 191-1982316-89350071-1276reponame:Anais da Escola Superior de Agricultura Luiz de Queirozinstname:Escola Superior de Agricultura Luiz de Queiroz (ESALQ-USP)instacron:USPporhttps://www.revistas.usp.br/aesalq/article/view/43118/46743Gomes, F. PimentelAbreu, Clovis Pompílio deinfo:eu-repo/semantics/openAccess2012-09-18T13:26:39Zoai:revistas.usp.br:article/43118Revistahttps://www.revistas.usp.br/aesalq/about/contactPUBhttps://www.revistas.usp.br/aesalq/oaiscientia@esalq.usp.br0071-12760071-1276opendoar:2012-09-18T13:26:39Anais da Escola Superior de Agricultura Luiz de Queiroz - Escola Superior de Agricultura Luiz de Queiroz (ESALQ-USP)false |
dc.title.none.fl_str_mv |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo |
title |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo |
spellingShingle |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo Gomes, F. Pimentel |
title_short |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo |
title_full |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo |
title_fullStr |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo |
title_full_unstemmed |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo |
title_sort |
Sôbre uma fórmula para o cálculo da dose mais econômica de adubo |
author |
Gomes, F. Pimentel |
author_facet |
Gomes, F. Pimentel Abreu, Clovis Pompílio de |
author_role |
author |
author2 |
Abreu, Clovis Pompílio de |
author2_role |
author |
dc.contributor.author.fl_str_mv |
Gomes, F. Pimentel Abreu, Clovis Pompílio de |
description |
The authors discuss a formula for the determination of the most profitable level of fertilization (x*). This formula, presented by CAREY and ROBINSON (1953), can be written as: x*= (1/c) log cx u L10 + (1/c) log wu _______ ___ 1-10 x u t being c the growth factor in Mitscherlich's equation, x u a standard dressing of the nutrient, L 10 the Naeperian logarithm of 10, u the response to the standard dressing, w the unit price of the crop product, and i the unit price of the nutrient. This formula is a modification of one of the formulas of PIMENTEL GOMES (1953). One of its advantages is that is does not depend on A, the theoretical maximum harvest, which is not directly given by experimental data. But another advantage, proved in this. paper, is that the first term on the right hand side K= 1(/c) log cx u L 10 ____________ 1 - 10-cx u is practically independent of c, and approximately equivalent to (1/2) x u. So, we have approximately x* = (1/2) x u + (1/c) log wu . ____ x u t With experimental data we compute z = wu ____ x u t then using tables 1, 2 and 3, we may obtain Y - (1/c) log z and finally x* = (1/2) x u + Y. This is an easy way to determine the most profitable level of fertilization when experimental data on the response u to a dressing x u are available. Tables for the calculation of Y are included, for nitrogen, phosphorus, potash, and manure. |
publishDate |
1959 |
dc.date.none.fl_str_mv |
1959-01-01 |
dc.type.driver.fl_str_mv |
info:eu-repo/semantics/article info:eu-repo/semantics/publishedVersion |
format |
article |
status_str |
publishedVersion |
dc.identifier.uri.fl_str_mv |
https://www.revistas.usp.br/aesalq/article/view/43118 10.1590/S0071-12761959000100013 |
url |
https://www.revistas.usp.br/aesalq/article/view/43118 |
identifier_str_mv |
10.1590/S0071-12761959000100013 |
dc.language.iso.fl_str_mv |
por |
language |
por |
dc.relation.none.fl_str_mv |
https://www.revistas.usp.br/aesalq/article/view/43118/46743 |
dc.rights.driver.fl_str_mv |
info:eu-repo/semantics/openAccess |
eu_rights_str_mv |
openAccess |
dc.format.none.fl_str_mv |
application/pdf |
dc.publisher.none.fl_str_mv |
Universidade de São Paulo. Escola Superior de Agricultura Luiz de Queiroz |
publisher.none.fl_str_mv |
Universidade de São Paulo. Escola Superior de Agricultura Luiz de Queiroz |
dc.source.none.fl_str_mv |
Anais da Escola Superior de Agricultura Luiz de Queiroz; v. 16 (1959); 191-198 2316-8935 0071-1276 reponame:Anais da Escola Superior de Agricultura Luiz de Queiroz instname:Escola Superior de Agricultura Luiz de Queiroz (ESALQ-USP) instacron:USP |
instname_str |
Escola Superior de Agricultura Luiz de Queiroz (ESALQ-USP) |
instacron_str |
USP |
institution |
USP |
reponame_str |
Anais da Escola Superior de Agricultura Luiz de Queiroz |
collection |
Anais da Escola Superior de Agricultura Luiz de Queiroz |
repository.name.fl_str_mv |
Anais da Escola Superior de Agricultura Luiz de Queiroz - Escola Superior de Agricultura Luiz de Queiroz (ESALQ-USP) |
repository.mail.fl_str_mv |
scientia@esalq.usp.br |
_version_ |
1797050007719772160 |