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1)  range of the thin or inner beam height
扁、暗梁高度取值范围
1.
Combined with engineering with engineering practice, the range of the thin or inner beam height was derived by the formulas of strength and deflection in the range of the fit steel ratio in residence, and coefficient of correction was deduced in some particular case, which can work as references for desig
结合工程实践,在合理配筋范围内,利用强度和挠度公式,推导出住宅中扁、暗梁高度取值范围,以及提出在一些特殊情况下的修正系数,可供设计参考使用。
2)  data range
取值范围
1.
It also introduces the process of both data checking during saving or reading and data range checking.
同时给出了存储过程中的数据校验和运行参数的取值范围检验过
3)  beam height value
梁高取值
1.
The features and shortcoming in present design methods for concrete beam are compared, several control factors for beam height value are analyzed From the demands for safe and economy the simple formula for beam height to be determined only in one time in structure design derived It can serve to accurately determine the section of beam and reduce repeating calculating work
对比了混凝土梁设计中现有方法特点及缺陷,分析了梁高取值的几个控制因素。
4)  concealed wide-flat beams
暗扁梁
1.
Discussion of anti-floating measures thin-wall hollow tube in hollow floorslab of concealed wide-flat beams;
暗扁梁空心楼盖薄壁空心管的抗浮措施探讨
2.
The CBM cast-in-situ reinforced concrete concealed wide-flat beams hollow floor is a new style of flat-plate floor.
CBM现浇钢筋混凝土暗扁梁空心楼盖是一种新型的无梁楼盖体系,它自重轻,跨度大,是继带柱帽的无梁楼盖、平板无梁楼盖、密肋无梁楼盖之后,顺应了时代对无梁楼盖体系要求的新型无梁楼盖体系,目前已经在很多项目上投入使用,取得了良好的经济效益和社会效益。
5)  altitude range
高度范围
6)  range of numerical value in extraction of parameter
参数取值范围
1.
This paper will discuss applications of mathematical thought method in the range of numerical value in extraction of parameter from the following questions one by one:function and equation;combination of number and picture;classified discussion and simplification.
在全面实施素质教育的今天 ,数学思想方法的培养在中学尤为重要 在求参数取值范围时可以应用函数与方程的思想方法、数形结合的思想方法、分类讨论的思想方法以及化归的思想方
补充资料:正常值范围


正常值范围


正常人或动物的各种生理数据、组织或排泄物中各种成分的含量的数值有个体差异,同一正常人随机体内外环境的改变,这些数值也会相应地发生变化,有一正常波动的范围。由于时间、地点、条件不同,某些指标项目波动范围也异,由于测定和观察指标的更新,均需确定正常值范围。常用的估计正常值范围的方法有百分位数法和正态分布法。
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