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Potassium fertilizer applied by different methods in the zucchini crop/Adubacao potassica aplicada por diferentes metodos na cultura da abobrinha.


Zucchini (Cucurbitapepo L.), known in Brazil as 'abobora de moita', 'abobrinha italiana' and 'abobrinha de tronco' (Filgueira, 2012), is a plant from the Cucurbitaceae family, cultivated in all regions of Brazil and one of the ten vegetables with highest economic value and internal production (Couto et al., 2009). Its exploitation occurs in small farms with family labor, which contributes to maintaining farmers in rural areas and stimulates the generation of job and income (Costa et al., 2015).

In the state of Ceara, the conjunctural analysis of the Central Supply Company (CEASA) indicates that the commercialization of zucchini has increased, with mean volume of 383.7 t [year.sup.-1] in the last two years, moving a mean value of R$ 438,250.02 [year.sup.-1] (CEASA/CE, 2015).

In the cultivation of vegetables, special attention should be paid to potassium (K), since it is the macronutrient most extracted by the majority of these crops (Araujo et al., 2012). Silva et al. (2013) observed that K was the nutrient absorbed in largest amount by pumpkin. The same occurred with other cucurbits, such as melon (Silva Junior et al., 2006) and watermelon (Almeida et al., 2012; Nogueira et al., 2014).

K can be applied through the conventional method, which consists in applying the fertilizer in the planting row directly in the soil, or through the fertigation technique, which has substituted the traditional form of fertilizer application in irrigated crops (Sousa et al., 2013). Fertigation has allowed the optimization in the use of fertilizers in different irrigated crops, with improvements in both yield and quality of the obtained products, and its adoption is more notable in crops irrigated by localized irrigation systems (Oliveira & Villas Boas, 2008). Therefore, this study aimed to evaluate the effect of K doses applied via drip fertigation and the conventional way on the zucchini crop.


The experiment was conducted from September to November 2013, in the experimental area of the Weather Station of the Federal University of Ceara (UFC), located in the municipality of Fortaleza, CE, Brazil (3[degrees] 44' S; 38[degrees] 33' W; 19.5 m)

According to Koppen's classification, the climate in the region is Aw', rainy tropical, with predominant rains in the summer-autumn. The monthly mean data of climatic variables during the experimental period are shown in Table 1.

The soil in the experimental area is Red Yellow Argisol, according to the classification proposed by EMBRAPA (2006), and its chemical and physical characteristics are shown in Table 2.

The statistical design used in the experiment was a randomized block, with four blocks, in a 4 x 2 factorial scheme, which corresponded to four K doses (0--control; 75, 150 and 300 kg [K.sub.2]O [ha.sup.-1], corresponding to half the recommended dose, recommended dose and twice the recommended dose, respectively) and two fertilization methods (conventional and fertigation). In conventional fertilization, the three [K.sub.2]O doses were divided into two applications, one third as basal and two thirds as top-dressing, 15 days after sowing (DAS), according to Filgueira (2012). For fertigation, which was intended to last for the entire crop cycle, [K.sub.2]O doses were divided into nine equal portions, weekly applied, with the first one at 7 DAS.

The experimental plot had an area of 3.6 [m.sup.2] (3.6 x 1.0 m) and was composed of 6 plants at spacing of1.0 x 0.6 m, totaling a population of 16,666 plants [ha.sup.-1]. The zucchini crop, hybrid 'Corona F1', was installed through direct sowing in the soil.

The quantification of the fertilizers was performed according to the analysis of the soil of the experimental area (Table 2), based on the recommendations proposed by Filgueira (2012). The doses of nutrients and commercial sources used were: 140 kg [ha.sup.-1] of nitrogen (N) (urea--45% of N); 300 kg [ha.sup.-1] of phosphorus (P) (single superphosphate--18% of [P.sub.2][O.sub.5]) and 2 kg [ha.sup.-1] of boron (B) (boric acid--17% of B). The applied amount of K varied according to each treatment and its source was potassium chloride (60% of [K.sub.2]O).

A drip irrigation system was used, with one lateral line per plant row. Each 3.6 m long lateral line was spaced by 1.0 m and composed of polyethylene tube with drippers spaced at 0.6 m, with flow rate of 4 L [h.sup.-1]. Irrigations, estimated according to Penman-Monteith FAO, were daily performed and the total evapotranspiration along the experiment was equal to 399 mm and the applied irrigation depth to 388 mm.

The following variables were analyzed after harvests: fruit mass (FM), number of fruits (NF), fruit length (FL), fruit diameter (FD), pulp thickness (PT), soluble solids (SS) and yield (Y).

These variables were subjected to analysis of variance by F test (p < 0.01 and p < 0.05) and, when significant effect was observed, subjected to regression analysis using the programs Microsoft Office Excel 2010 and Assistat 7.7.

Water use efficiency (WUE) was calculated using Eq. 1.

WUE = Y/W (1)


WUE--water use efficiency, kg [ha.sup.-1] [mm.sup.-1];

Y--crop yield, kg [ha.sup.-1]; and,

W--total water depth applied along the cycle, mm.

Potassium use efficiency (KUE) was calculated using Eq. 2:

KUE = [[Y.sub.t] - [Y.sub.0]]/[K.sub.t] (2)


KUE--potassium use efficiency, kg [ha.sup.-1] [(kg [K.sub.2]O [ha.sup.-1]).sup.-1];

Yt--zucchini yield, kg [ha.sup.-1], in the treatment 't';

[Y.sub.0]--zucchini yield, kg [ha.sup.-1], in the control treatment; and,

Kt--amount of [K.sub.2]O, kg [ha.sup.-1], in the treatment 't'.

The economic analysis was performed based on the following indicators: net present value (NPV), internal rate of return (IRR) and payback period (PP). For this, an estimated cash flow was built for the period of five years in order to analyze the economic variability of the exploitation of the crop under irrigation regime in the studied region, taking into account the costs with crop production, the costs of property and equipment, and the obtained revenues, which were calculated using the yields estimated as a function of the treatments imposed on the crop, for one hectare cultivated with two annual cycles.

The prices of inputs and equipment were obtained in agricultural stores of Fortaleza, CE, in September 2013. The price of 1 kg of zucchini used in the calculations was equal to 60% of that practiced in the purchase by the CEASA traders of Fortaleza-CE, in November 2013.

Because of the monthly variation in fruit sale prices, the net present value (NPV) was also calculated for all months of the year, in order to determine the months in which farmers can achieve greater profitability.


According to the results in Table 3, K doses significantly influenced fruit mass and yield (p < 0.01), as well as fruit diameter and pulp thickness (p < 0.05). However, there was no significant effect of fertilization methods or the interaction between methods and K doses on any of the studied variables.

Similar to the result of the present study, Genuncio et al. (2010), in an experiment with the tomato crop, also observed that the supply of [K.sub.2]O did not influence the content of soluble solids of the fruits. These authors claim that the effects of K supply on sensorial and fruit quality parameters may vary in response to the different environmental conditions, as well as to the amplitude of the evaluated [K.sub.2]O doses, which corroborates the results of Araujo et al. (2012), who also did not observe significant effect of K dose on fruit length or number of fruits of squash (hybrid 'Mirian').

Figures 1A and 1B show the responses of zucchini fruit diameter and pulp thickness as a function of K doses, respectively; for both variables, an increasing linear model was the most adequate, with coefficients of determination ([R.sup.2]) of 0.89 and 0.94, respectively. The highest values obtained in the field for the variables were 78.55 mm for FD and 17.14 mm for PT, both referring to the highest K dose applied, 300 kg [ha.sup.-1].


Regarding fruit diameter, the mathematical model predicts that, for the considered interval (0 to 300 kg of K [ha.sup.-1]), each unit increment in K dose leads to a percent increase of 0.042% in the variable, while for pulp thickness the percent increase is 0.072%.

For fruit mass, the quadratic polynomial model was the most adequate to represent its behavior ([R.sup.2] = 0.98) and the maximum estimated value (865.03 g) was obtained at the [K.sub.2]O dose of 268.77 kg [ha.sup.-1] (Figure 2A). For yield, an increasing linear model fitted to the data, with [R.sup.2] = 0.95, and the maximum value (35,870.61 kg [ha.sup.-1]) was obtained in the field for the highest [K.sub.2]O dose (300 kg [ha.sup.-1]) (Figure 2B).

Araujo et al. (2012), working with squash, obtained results higher than those of the present study (9.681 g per plant) applying a [K.sub.2]O dose estimated at 199 kg [ha.sup.-1]. On the other hand, Genuncio et al. (2010) reported significant effect (linear model) on fruit mass, in the cultivation of tomato in protected environment, for the application of K through fertigation.

The linear model obtained for yield in the present study may be associated with the large demand of vegetable crops for K, which is the macronutrient most extracted by the majority of these plants (Araujo et al., 2012), as confirmed by the studies of Silva et al. (2013), with pumpkin, Silva Junior et al. (2006), with melon, and Nogueira et al. (2014), with watermelon.

Different from the present study, Grangeiro & Cecilio Filho (2006) observed that the yield of seedless watermelon showed a quadratic behavior in response to K doses. The maximum yield was estimated at 20,400 kg [ha.sup.-1], for the [K.sub.2]O dose of 183 kg [ha.sup.-1].

The low yields for the lowest doses of K can be explained by its importance in the plants, being vital for photosynthesis, while situations of deficiency cause reduction in the photosynthetic rate and increase in respiration, leading to decrease in the accumulation of carbohydrates (Novais et al., 2007). Another important effect of K in the plant is related to the permeability of plant cell membranes and stomatal opening/closure, so that, when there is a lack of this nutrient in the plant, the stomata do not open regularly, which causes smaller entry of carbon dioxide and, therefore, lower photosynthetic intensity, resulting in yield reduction (Malavolta, 1980; Taiz & Zeiger, 2009).


Based on the linear model of water use efficiency (WUE) and as a function of K doses (Figure 3A), the highest WUE value (92 kg [ha.sup.-1] [mm.sup.-1]) was estimated for the highest K dose (300 kg [ha.sup.-1]). According to the quadratic model for K use efficiency (KUE) (Figure 3B), the estimated [K.sub.2]O dose of 174.29 kg [ha.sup.-1] was responsible for the maximum KUE (87.81 kg [ha.sup.-1] [(kg [ha.sup.-1]).sup.-1]).

The linear response observed for WUE is explained by the linear increase in yield, since an increment in yield, maintaining the applied water depth constant leads to increase in WUE, which is proportional to the increase in yield. Therefore, both variables showed increment of 0.229% for every unit increase in [K.sub.2]O dose.

Analyzing WUE in the watermelon crop as a function of K doses, Oliveira et al. (2012) obtained quadratic polynomial response. Also using watermelon, Morais et al. (2008) obtained quadratic response for WUE as a function of N doses, with the highest value of 221 for 249 kg [ha.sup.-1] [mm.sup.-1] of N. For melon, Barros et al. (2002) estimated an optimal economic WUE of 137.7 kg [ha.sup.-1] [mm.sup.-1], corresponding to N fertilization dose of 195.24 kg [ha.sup.-1].

With respect to KUE, a similar result was reported by Oliveira et al. (2012) for watermelon. These authors obtained quadratic responses for KUE, with maximum value of 180.6 kg [ha.sup.-1] of watermelon for every kg [ha.sup.-1] of [K.sub.2]O applied, and claim that, from the maximum point of the curve on, there is a region denoted as non-rational for the application of the input.

According to the results of the profitability indicators (Table 4), all treatments showed economic viability.


The best economic indicators were obtained at the highest dose applied (300 kg [ha.sup.-1] of [K.sub.2]O), while the lowest values were observed in the control treatment, which received no K application. Therefore, it is attractive for the farmer to invest in the acquisition and application of the fertilizer, because the yield increment promoted by K application is sufficient to cover the costs with the input.

As to the monthly evaluation of NPV (Table 5), the highest economic returns were predicted for the months of May, April, December and November, in all treatments. Thus, the farmer, searching for the highest return, must schedule the planting so that the harvest is preferentially performed in the previously mentioned months, considering the phytosanitary viability of the cultivation.


1. The methods of potassium fertilization (fertigation and conventional) do not influence the production variables of zucchini in Red Yellow Argisol.

2. The dose of 300 kg [ha.sup.-1] of [K.sub.2]O promotes the highest yield (36,828 kg [ha.sup.-1]) of zucchini.

3. The highest value of water use efficiency (92.35 kg [ha.sup.-1] [mm.sup.-1]) was obtained by the highest dose tested (300 kg [ha.sup.-1] of [K.sub.2]O), while the potassium use efficiency showed maximum value of 87.41 (kg [ha.sup.-1] [(kg [K.sub.2]O [ha.sup.-1]).sup.-1]) at the optimal dose of 174.29 kg [ha.sup.-1] of [K.sub.2]O.

4. All treatments are economically viable for the agricultural exploitation of zucchini and the best indicators were observed for the treatment with application of 300 kg [ha.sup.-1] of [K.sub.2]O.

5. The farmer must schedule the sowing so that the harvests are preferentially performed in the months of May, April, December and November, considering the phytosanitary viability of the cultivation.

DOI: 10.1590/1807-1929/agriambi.v20n7p643-648

Ref. 108-2015--Received 28 Jul, 2015 * Accepted 28 May, 2016 * Published 3 Jun, 2016


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Carlos N. V. Fernandes (1), Benito M. de Azevedo (2), Debora C. Camargo (3), Chrislene N. Dias (2), Mario de O. Reboucas Neto (4) & Fellype R. B. Costa (2)

(1) Instituto Federal de Educacao, Ciencia e Tecnologia do Ceara. Iguatu, CE. E-mail: (Corresponding author)

(2) Universidade Federal do Ceara/Centro de Ciencias Agrarias/Departamento de Engenharia Agricola. Fortaleza, CE. E-mail:;;

(3) Instituto INOVAGRI. Fortaleza, CE. E-mail:

(4) Instituto Federal de Educacao, Ciencia e Tecnologia do Piaui. Campo Maior, PI. E-mail:
Table 1. Monthly mean data of climatic variables along the experiment,
Fortaleza-CE, Brazil, 2013

Month        Air            Relative     Wind speed       Rainfall EToPM
             temperature    air          (m [s.sup.-1])
             ([degrees]C)   humidity                           (mm)

September    27.1           64           4.4              16.7    5.96
October      27.5           75           4.5              10.1    6.08
November     27.5           68           4.3              5.7     5.76
Mean         27.4           69           4.4              10.83   5.93

Source: Weather Station of the Federal University of Ceara

Table 2. Soil chemical and physical attributes in the experimental
area, in the layer of 0-0.20 m

Chemical analysis

P (mg [dm.sup.-3])                                      6.00
[K.sup.+] ([cmol.sub.c] [dm.sup.-3])                    0.11
[Na.sup.+] ([cmol.sub.c] [dm.sup.-3])                   0.06
[Ca.sup.2+] ([cmol.sub.c] [dm.sup.-3])                  1.70
[Mg.sup.2+] ([cmol.sub.c] [dm.sup.-3])                  1.20
[H.sup.+] + [Al.sup.3+] ([cmol.sub.c] [dm.sup.-3])      1.65
[Al.sup.3+] ([cmol.sub.c] [dm.sup.-3])                  0.10
pH                                                      5.60
EC (dS [m.sup.-1])                                      0.20

Physical analysis

Fine sand (g [kg.sup.-11)                                386
Coarse sand (g [kg.sup.-1])                              405
Silt (g [kg.sup.-1])                                     96
Clay (g [kg.sup.-1])                                     113
Textural class                                       Sandy loam
Soil bulk density (kg [dm.sup.-3])                      1.43
Soil particle density (kg [dm.sup.-3])                  2.57
Field capacity (g 100 [g.sup.-1])                       7.52
Permanent wilting point (g 100 [g.sup.-1])              4.52

Table 3. Summary of the analysis of variance for fruit mass (FM),
number of fruits (NF), fruit length (FL), fruit diameter (FD), pulp
thickness (PT), soluble solids (SS) and yield (Y) of zucchini

SV              DF                    Mean square

                            FM             NF             FL

Methods (M)      1     27,632 (ns)     0.32 (ns)      7.58 (ns)
Doses(D)         3      120,472 **     0.31 (ns)      7.36 (ns)
M x D            3      5,684 (ns)     0.05 (ns)      1.09 (ns)
Blocks           3      43,258 **      0.42 (ns)      8.83 (ns)
Residual        21        8,618           0.14           3.21
Total           31          --             --             --
CV%             --        12.49          16.94           7.54

SV                         Mean square

                    FD             PT             SS

Methods (M)     80.31 (ns)     1.61 (ns)      0.04 (ns)
Doses(D)         129.42 *       14.26 *       0.08 (ns)
M x D           19.46 (ns)     0.86 (ns)      0.007 (ns)
Blocks           120.11 *       14.14 *       0.05 (ns)
Residual          28.45           2.94           0.08
Total               --             --             --
CV%                7.02          12.27           8.62

SV              Mean square


Methods (M)    3,952,315 (ns)
Doses(D)       345,773,901 **
M x D          7,781,600 (ns)
Blocks         253,096,491 **
Residual         26,167,827
Total                --
CV%                18.02

** Significant at 0.01 by F test; * Significant at 0.05 by F test;
(ns) Not significant by F test; SV--Source of variation; DF--Degree of

Table 4. Net present value (NPV), internal rate of return (IRR) and
payback period (PP) as a function of potassium doses in zucchini

Treatment    Dose of        Yield (kg                  Indicators
             [K.sub.2]O     [ha.sup.-1])
             (kg                           NPV (R$)     IRR     PP
             [ha.sup.-1])                               (%)     (years)

T0             0            21,814          39,036.30   34.65   3.61
T50%          75            25,567          60,689.59   50.17   3.20
T100%        150            29,321          82,342.89   65.52   2.87
T200%        300            36,828         125,649.48   95.90   2.38

Table 5. Net present value (NPV) as a function of monthly
commercialization price and potassium dose applied in the zucchini

Month       Price                           NPV (R$)
                         0            75          150          300

January              21,393.70    40,011.24    58,628.79    95,863.87
February     0.70    -24,918.10   -14,269.41   -3,620.72    17,676.66
March        0.95     2,648.45    18,040.50    33,432.56    64,216.67
April        1.38    50,062.92    73,613.56    97,164.20    144,265.48
May          0.46    58,884.21    83,952.73    109,021.25   159,158.28
June         1.00     8,161.76    24,502.49    40,843.21    73,524.67
July         0.67    -28,226.09   -18,146.60   -8,067.11    12,091.86
August       0.65    -30,431.41   -20,731.40   -11,031.38    8,368.66
September    0.53    -43,663.36   -36,240.15   -28,816.95   -13,970.54
October      0.82    -11,686.16    1,239.35    14,164.85    40,015.87
November     1.28    39,036.30    60,689.59    82,342.89    125,649.48
December     1.33    44,549.61    67,151.57    89,753.54    134,957.48
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Title Annotation:texto en ingles
Author:Fernandes, Carlos N.V.; de Azevedo, Benito M.; Camargo, Debora C.; Dias, Chrislene N.; Neto, Mario d
Publication:Revista Brasileira de Engenharia Agricola e Ambiental
Date:Jul 1, 2016
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