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一． 选择题： 1.(B) 2.(B ) 3.(A) 4 .(D) 5.(C) 6.(A) 7.(C) 8.(A) 9.(A) 10.(B) 11.(D) 二． 填空题： 1．自然光或（和）圆偏振光 、线偏振光（完全偏振光） 2．2 、1/4

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Teaching Objectives: Students(Ss)will be able to: get acquainted with a new way of communication-showing deep caring to others. understand the favorable effect of deep caring and learn how to extend a helping hand to people in difficulties

then there exists AE R\ such that (Kuhn-Tucker condition) G(s') =0 and 1. Lagrange Method for Constrained Optimization FOC: D.L(,\)=0. The following classical theorem is from Takayama(1993, p.114). Theorem A-4 (Sufficieney). Let f and, i= ,..m, be quasi-concave, where Theorem A-1. (Lagrange). For f: and G\\, consider the following G=(.8 ) Let r' satisfy the Kuhn-Tucker condition and the FOC for (A.2). Then, x' problem is a global maximum point if max f() (1)Df(x') =0, and f is locally twice continuously differentiable,or

I. Choose the Correct Answer . real engine has an efficiency of33%. The engine has work output of2 4J4 per cycle.how much heat energy is extracted from the high-temperature reservoir per cycle? (D) (A)8J