4.債務證券的未實現持有損益’在不同類別有價證券的歸類下’將是否影響到淨 利的計算？

1.融資活動之現金流量有包括下列哪一項目? (A)支付貸款利息(B)支付應付帳款(C)支付長期應付票據(D)支付員工薪資

2.集集公司只有普通股流通在外• 11並無其他潛在可轉換成普通股的證券“ 92 年流通在外普通股爲100,000股’ 93年4月1日現金增資發行普通股20,000 股’ 93年7月1日普通股1股分割爲2股。若们年與92年稅後淨利分別爲$ 460,000與$ 350,000 ,則在比較損益表中’集集公司報導93年與92年的每股 盈餘應是多少?

3.香水百合公司本年度備抵壞帳科目之期初餘額爲$ 13,000 ’本年底時依當年度賒 銷總額$10，00()，0()0之2%提列備抵壊帳,於次年底調整前 ＞ 備抵壊帳科回之借方 餘額爲;0,000 »據此’該公司在次年内共註銷多少金額之應收帳款爲何？ (A)$ 187,000 (B)$210,000 (C)$213,000 (D)$223,000

5.夜來香公司用兩個月後到期的國庫券換取商品存貨一批’請問此項交易會對該 公司酸性測驗比率產生何種影響? (A)無影響(B)增加(C)降低(D)視存貨的盤存制度而定

25.The distribution for X is uniform. What can we say for certain about the distribution for ΣX when sample size n=50? (A)distribution for ΣX is still uniform with the same mean and standard deviation as the distribution for X. (B)distribution for ΣX is still uniform with the larger mean but a smaller standard deviation as the distribution for X. (C)The distribution for ΣX is normal with the same mean but a larger standard deviation as the distribution for X. (D)The distribution for ΣX is normal with a larger mean and a larger standard deviation than the distribution for X. (E)The distribution for ΣX is normal with the same mean but a smaller standard deviation than the distribution for X.

24.Part of an ANOVA table is shown below. The sample size is (A)4 (B)5 (C)18 (D)22 (E)None of the above.

23.Let (Yᵢ, xᵢ), i=1,2,...,n, be a random sample. (A)Since the sample correlation coefficient is found to be r=0.9, simple linear regression model would be suitable for modelling the relationship for Y and x. (B)It is further known that both the sample standard deviations of Y and x are 1's, then the estimated regression coefficient would be 0.9. (C)Normal distribution assumption is a must for the error term if we want to find the least squares estimate. (D)A significant result can be obtained if r=0.9, because the value is large enough. (E)None of the above.

22.The following sum of squares are produced.  Σ(yᵢ-ȳ)²=200, Σ(yᵢ-ŷᵢ)²=80, and Σ(ŷᵢ-ȳ)²=120. The percentage of the variation in y that is explained by the variation in x is (A)25% (B)80% (C)33% (D)60% (E)66%

21.Suppose that X is a discrete random variable taking on the values of 0, 1 and 2, and the corresponding probability function f(·) is such that 2f(0)=f(1)=f(2). Then, the expected value of X is (A)1/5 (B)2/5 (C)4/5 (D)1 (E)6/5

20.An insurance company sets up a statistical test with a null hypothesis that the average time for processing a claim is 7 days, and an alternative hypothesis that the average time for processing a claim is greater than 7 days. After completing the statistical test, it is concluded that the average time exceeds 7 days. However, it is eventually learned that the mean process time is really 7 days. What type of error occurred in the statistical test? (A)random error (B)margin of error (C)Type II error (D)Type I error (E)No error occurred in the statistical sense.

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