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ANIMAL PRODUCTION |
,3
* Davis College Research Associate,
and
Extension Forage Specialist, and
and
Extension Marketing Specialist, West Virginia University, Morgantown 26506-6108
| Abstract |
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Key Words: beef cattle computer model forage performance
| INTRODUCTION |
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The West Virginia Quality Assurance Feeder calf marketing program offers a valuable resource of cattle and livestock managers dedicated to producing a safe, high-quality product. The updated NRC model could be a valuable tool for these beef producers to predict and evaluate cattle performance under varying management situations. The objective of this project was to evaluate the accuracy of the NRC (2000)
beef model (level 1) on farms when used for calves backgrounded on a variety of pasture- and dry-lot-based systems using practical pasture sampling techniques and forage analyses available to producers.
| MATERIALS AND METHODS |
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The NRC (2000)
beef model has 2 levels. Level 1 is empirical and designed to predict animal performance, whereas Level 2 is more mechanistic and designed for developing an understanding of the nutrient digestion process (NRC, 2000
). For the purpose of this study, level 1 was used. Data collected to characterize the animals included: weaning date, initial shrunk body weight (SBW; overnight off feed and water), weaning BCS, weaning date, sale day SBW, sex, birth date, breed of sire, breed of dam, supplement consumed (kg·animal1·d1), number of calves in each lot, and number of days backgrounded on pasture or dry-lot.
For input into the model, animal weights, ages, and BCS were averaged by sex within year by farm. The average SBW by calf group (steer or heifer) over the backgrounding period was calculated by averaging the group weaning SBW and the group sale SBW. This resulted in a sample size (n) of 55 calf groups, 41 groups from the 22 farms in 2002 and 14 groups from the 8 farms in 2003. Most of the farms had both sex groups, whereas 5 farms had only 1 sex group. There were 21 and 7 heifer groups and 20 and 7 steer groups in 2002 and 2003, respectively. The average number of steers per group was 29 and 32 for 2002 and 2003, respectively. The average number of heifers per group was 22 and 25, for 2002 and 2003, respectively. The total number of animals over the 2 yr was 1,386. All male calves were castrated shortly after birth. Cattle breeds included Angus, Angus-cross, Angus x Limousin cross, Red Angus, Angus x Limousin x Hereford cross, Angus x Gelbvieh cross, Angus x Hereford cross, and Angus x polled Hereford cross.
Gut fill as a percentage of BW was estimated for each group of animals using the prediction equation for gut fill as a function of dietary forage NDF developed by Williams et al. (1992)
. From these percentages, we calculated the kilograms of gut fill for the shrunk animals at weaning and at sale. Empty BW (EBW), defined as BW minus digesta, which was completely removed from the animal gastrointestinal tract at slaughter (Owens et al., 1995
), was estimated as the difference between SBW and the calculated gut fill weight.
Calves were weaned on pasture (25 farms) or dry-lot (5 farms) and fed supplemental hay, haylage, ground shell corn, soybean hulls, or a commercial concentrate. Concentrates were fed at the rate of 0.0 to 1.5% of BW. Pasture height was measured using a falling plate meter (Rayburn and Rayburn, 1998
), and herbage mass was estimated from the average sward plate height using local calibrations of plate height to forage mass from pastures of similar botanical composition, management, and season of growth. The equation used for forage mass (FM) was: FM = ([651 x Pasture height] [32 x {Past.HT}2]). Pasture quality was evaluated before animals entered each pasture and on a weekly basis (August to mid-October) using hand-plucked samples representing the grazed horizon. Hay bales from each farm were randomly sampled by 1 person using an electric drill and a Penn State forage sampler (Nasco Agricultural Sciences, Fort Atkinson, WI).
The same commercial supplement was used for all farms and was from the same lot within each year. Supplement samples were collected from 2 farms selected randomly. Corn samples were collected from each farm that fed corn. Samples were placed in plastic bags and transported in ice-filled coolers to the lab. Feed samples were placed in forced-air ovens (65°C), dried to a constant weight, and allowed to air-equilibrate. Samples were ground in a Wiley Mill (Thomas Scientific, Swedesboro, NJ) through a 1-mm screen, subsampled, and stored in plastic bags until sent to a commercial forage testing laboratory (Dairy One, Inc., Ithaca, NY) for analyses. Chemical composition of samples was determined using near-infrared reflectance spectroscopy (AOAC 991.03). Analysis of these samples included DM, CP, ADF, NDF, nonstructural carbohydrates, ash, lignin, sugar, crude fat, TDN, NEm, NEg, and minerals (Ca, P, Mg, K, and S). Results from analyses of pasture forages were averaged across pastures for each farm within each year.
Seven farms used scales certified by the West Virginia Department of Agriculture. Sixteen farms used Trutest scales (Tru Test Limited, Auckland, New Zealand) mounted on concrete, which were accurate within 1% as specified by the manufacturer. To take the weights at weaning, calves were gathered from the pastures in the morning. Calves were vaccinated and weighed individually, then placed in weaning pastures or dry-lot. The weighing conditions at sale were on scales certified by the West Virginia Department of Agriculture. The BW at weaning was adjusted by using a 4% pencil shrink to get SBW, and at sale the animals were shrunk overnight (i.e., kept off feed and water) and transported to the certified scale for weighing at the delivery point of the marketing pool. The average number of days for the backgrounding period for all groups was 50.
The NRC model was used to predict ADG of each group of calves by sex using the group average BW, as defined previously. Predicted ADG (ADGpred) was compared with observed ADG (ADGobs) for each group of animals. Model error was measured by calculating the model residuals (i.e., ADGpred minus ADGobs).
Rations used in the model were formulated using the NRC (2000)
DMI calf equation for the initial estimate of DMI. From this estimate, the amount of supplement and hay consumed was subtracted to obtain the DMI from pasture. The DMI required to cause the model prediction to achieve the ADGobs was also calculated. Predicted animal performance was determined using level 1 in the NRC (2000)
model. The model requires the user to describe those observable and measurable factors known to influence cattle DMI under field conditions. The mature SBW used were 545, 568, 591, or 614 kg for Angus, Angus x Hereford cross, Angus x Gelbvieh cross, or Angus x Hereford x Limousin cross cattle, respectively, based on the breed of the sires and dams of the group. The grading system used was finishing animals at choice or AAA, representing 27.8% body fat. The BCS used at weaning was based on visual appraisal of the calves and ranged from 3.8 to 6. Weather data were obtained from the Morgantown Municipal Airport as a representation of the regional weather. Previous and current temperatures (19.8 to 11.5, and 21.8 to 11.0°C, for 2002 and 2003, respectively) were calculated from the previous month (August) and the month of the backgrounding period (October). Wind speed was assumed to be 5 miles per hour. Animal hide and hair conditions were specified as clean and dry.
Statistical analysis of the modeled animal performance and the model residuals were performed using correlation and regression analyses (NCSS, 2001
). Correlations between variables and model residuals were computed. Variables that were correlated to the model residuals were used in a stepwise regression to determine those that would ultimately enter into a residual regression analysis.
| RESULTS AND DISCUSSION |
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Mean and SD of ADGobs and ADGpred were: 0.94 ± 0.29 kg and 0.60 ± 0.24 kg, respectively; whereas the mean and SD of DMI required for ADGobs and model DMI output were: 7.27 ± 1.64, and 5.63 ± 0.43, respectively (n = 55). The DMI required for ADGobs was greater than the model output DMI. This may be explained by the animals selectively grazing the pasture, which can increase the value of the NE intake by as much as 10%, thus decreasing the required DMI for a given ADG. Macoon et al. (2003)
indicated that the animal performance method for estimating forage intake was one of the best methods when evaluating lactating dairy cows grazing pasture. This method was comparable to our calculation of DMI required for ADGobs, which was used because no direct measure of DMI was employed.
Figure 1
shows ADGpred plotted against ADGobs when using NRC model predicted DMI. It indicates that the model did not accurately predict ADG for calves on pasture and that it underpredicted in most cases.
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The ADGpred for 4 groups of calves on pasture with low forage mass was overpredicted by the model. It is likely these calves on short pastures were not able to get enough pasture DMI even though input was adjusted for low forage mass (NRC, 2000
). Some of the high gaining animal groups may have exhibited compensatory gain because these animals began on test at about 200 kg with a BCS of 4 and came off at 268 kg with an ADG of 1.16 kg. The chemical composition of feeds was analyzed by near-infrared reflectance spectroscopy with digestibility estimated using a summative equation developed for dairy cattle (Weiss, 1995
). High-producing dairy cattle have a greater rate of passage there by reducing feed digestibility. Beef cattle consuming the same feed would obtain greater digestibility. Greater digestibility values entered into the model would result in greater predicted ADG and would improve model performance.
When the model residuals were plotted against the ADGobs, the model predicted ADG within 0.5 kg and that most error was from underpredicting ADG because most residuals were negative (Figure 2
). When using stepwise regression of variables against ADG residuals (ADGres), the independent variables related to the model error were ADGobs (P < 0.001), pasture TDN percentage (PastTDN, P < 0.001), and pasture NDF (PastNDF; P = 0.049). Multiple regression analysis was used with these independent variables, and as ADGobs increased the model residual became more negative and increasingly underpredicted ADG; and that when PastTDN and PastNDF increased the model residual was less negative.
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Because the P-value of PastNDF was close to 0.049, we reran the regression analyses without this variable and obtained the following equation with no change in P-values for the retained variables.
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The fact that ADGres were negatively related to ADGobs indicates systematic error in the model, which may be due to the model not accurately predicting DMI or a systematic error in evaluating feed digestibility. This may also be related to selective grazing because across a range of similar pastures using a method similar to Macoon et al. (2003)
, we showed that apparent intake of forage was about 10% greater in NEm than that of the pasture average (E. B. Rayburn, unpublished data). As PastTDN increased, ADGres became less negative. The observation that ADGres became less negative with increasing PastNDF may relate to greater gut fill in these animal groups resulting in greater ADGobs compared with EBW gain, whereas the model is predicting EBW gain. Gut fill (in kilograms) at sale was used in the residual analyses for ADG but was not a significant variable.
When using the NRC model predicted DMI to predict ADG on dry-lot, stepwise regression of variables against ADGres indicated that the independent variables related to the model error were ADGobs and ration NEg (P < 0.001). Multiple regression analyses using these independent variables showed that as ADGobs increased the residual became more negative, suggesting that the model increasingly underpredicted ADG as ADGobs increased. The negative relation between ADGobs and ADGres is similar to what was observed with the pasture cattle. This residual analysis also showed that as NEg increased, the residual became more negative similar to the pastured cattle response to pasture TDN level.
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When the NRC (1996)
beef model was evaluated using bulls (Duynisveld and Charmley, 2001
) and feedlot backgrounding, and finishing steers (Block et al., 2001
), the model increasingly underpredicted ADG as ADG increased. For the Duynisveld and Charmley (2001)
study, as forage inclusion increased in the ration, ADGpred decreased. They speculated that the 1996 NRC beef model assumes a lower energy value for greater forage diets than occurs. Rayburn and Fox (1990)
showed that the NRC (1984)
beef model accurately predicted performance of dry-lot fed Holstein steers. The model bias for ADG predicted was to underestimate ADG by 1.2%. Fox et al. (1995)
indicated that the NRC (1984)
medium-frame steer equation could be used as a base to accurately predict the energy and protein requirements of growing and finishing steers.
A comparison of NRC model predicted DMI and DMI required for ADGobs (DMIreq) is shown in Figure 3
. The NRC model predicted DMI for low intake animals was similar to DMI required for ADG (P < 0.001), but for the greater-producing animals, it was not.
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Regression analyses using this variable related to the model error showed that as DMI required for ADG increased, the DMIpred increased also.
For pasture-fed calves when the model DMI residuals were plotted against the DMIreq, the model predicted accurately (P < 0.001) when DMI required for ADGobs was low (residual values equal to zero) and underpredicted when DMI required for ADGobs was high (residual values were negative; Figure 4
).
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Regression analyses using these variables related to the model error showed that as DMI required for ADG increased, the residual decreased; and as ISBW, PastHT, and PastTDN increased, the residual increased. For dry-lot calves, stepwise regression using DMIres predicted by NRC indicated that the independent variables related to the model error were ISBW and DMIreq (P < 0.001).
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Regression analyses using this variable showed, as for pasture calves, that as DMIreq increased the residual decreased and that as ISBW increased the residual increased also. The fact that DMI residual increases as ISBW increases may be related to a greater ruminal capacity of the animal to ingest more feed material. There is a positive relationship between intake and BW in growing animals, and also there is a positive relationship between intake and mature animals of different skeletal size (Forbes, 1986
). Several authors have published the results of studies involving the relationship between the live-weight of grazing animals and their consumption of herbage (Conrad et al., 1964
; Hodgson and Wilkinson, 1967
; Taylor et al., 1986
; Illus, 1989
). In some cases it was assumed that herbage intake was proportional to the live weight to the 0.73 power (Conrad et al., 1964
; Illus, 1989
). Other workers calculated that the exponent that best fit their results varied between 0.53 to 1 (Hodgson and Wilkinson, 1967
; Taylor et al., 1986
). Conrad et al. (1964)
found that feed intake of lactating dairy cows, eating forage or mixed diets in 114 different trials, varied in direct proportion to live weight when digestibility of DM was less than 66%. For diets of greater nutritive value (DMD > 66%), food intake varied with the 0.73 power of live weight. Finally, Conrad et al. (1964)
indicated a correlation coefficient of 0.99 relating DMI to BW.
When the NRC 1984 beef model was analyzed for DMI prediction, Rayburn and Fox (1990)
and Fox et al. (1992)
reported an accurate prediction of DMI in their evaluation. Rayburn and Fox (1990)
indicated that 93% of the variability in DMI was accounted for by the 1984 Beef model and a variance of 0.58 kg of the predicted values. Fox et al. (1992)
observed r2 values of 0.64 and 0.94 for steers and heifers, respectively. On the other hand, other research has shown that the 1996 NRC model underestimated DMI (Duynisveld and Charmley, 2001
; Knaus et al., 2001
).
Results of this study showed that the NRC (2000)
beef model predicted the performance of backgrounding steers and heifers under grazing and dry-lot conditions within 0.5 kg/d. The model prediction DMI was most accurate for low-producing animals. The backgrounding period for calves can be stressful even under the best of conditions, and animal health and environment play a major role in animal performance. The NRC model uses constants for adjustment between EBW and SBW, which are adjusted according to feed-lot cattle (NRC, 2000
) and does not reflect what happens over a range of dietary NDF levels that occurs in supplemented high forage systems. It is possible that the NRC (2000)
Beef Model may more accurately predict on-farm animal performance in pasture situations if feed analysis values reflect the energy value of the feed to beef cattle, account for selective grazing, and relate EBW and SBW to NDF.
| Footnotes |
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2 This study was conducted as part of the USDA/ARS funded project Pasture-Based Beef Systems for Appalachia, a multi-institutional project conducted by the ARS Appalachian Farming System Research Station at Beaver WV, West Virginia University, Virginia Tech, and the University of Georgia. The following county agents and NRCS staff assisted in this project: D. Seymour, C. Yohn, and L. Hunter, who assisted in data collection; and B. Loyd, L. Conner, J. Ours, D. Friend, R. Helmondollar, and J. Pritcher, who assisted in identifying research sites. The following producers provided land, livestock, and labor for this project: R. Straight, C. Sutton, J. Cheslock, S. Cheslock, M. Ours, B. McClain, D. Friend, A. Friend, D. McConnel, R. Moyers, J. Wells, L. Hunter, L. Canfield, R. Helmondollar, B. Loyd, J. Kenney, W. Dick, C. Qualk, R. Nevala, B. Grantham, and O. Stine. ![]()
3 Corresponding author: erayburn{at}mail.wvu.edu
Received for publication August 24, 2005. Accepted for publication December 9, 2005.
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