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114年 - 114 臺灣中區高中_音樂班特色招生甄選﹕樂理及基礎和聲#126809
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三、 和聲題
(一)請依下列譜例寫出其調性及正確和弦級數(及轉位)
_______調: ____ ____ ____
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(二)請依數字低音於聲部空缺處填入適當級數與四部和聲進行b 小調:i iv ____ ____ ____ ____ ____ ____ ____ ____
#539740
1. 試分辨雷達真北向上(North Up)、航向向上(Course Up)與船艏向上(Heading Up)三種 顯示之不同,並說明使用時機。
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2. 航海之目的為何?
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3. 何謂「安全速度」之定義?
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4. 大洋航行中為避免碰撞,當值船副動用主機是否可行?
#539744
5. 請問海圖修正有那些種類?
#539745
1. 克漏字出題(15%) 閱讀下文,摘要改寫成符合高三學生程度的英文文章,文長 200-250 字(10%);再根據摘要設計符合學測程度的克漏 字測驗,共 5 小題,每題 4 個選項,需附正確答案(5%)。 Hermann Ebbinghaus was a German psychologist who is known as a pioneer in the experimental study of memory. Curious about why we forget things and how to prevent it, he decided to run a study on himself. From 1880 to 1885, Ebbinghaus tried to commit words to memory, and repeatedly tested himself after various time periods, and recorded the results. The words were nonsense combinations of syllables, following a Consonant–Vowel–Consonant pattern. He then plotted the results he obtained on a graph. This graph is now known as the forgetting curve, which illustrates how information we learn is lost over time when we make no attempt to retain it. The forgetting curve suggests that we tend to halve our memory of new knowledge in a matter of days or weeks, unless we make a conscious effort to review the newly learned material. Most people have a high forgetting rate. The good news is, Ebbinghaus also explored some ways to reduce that rate so your forgetting curve is not so steep. 1. Build meaningful memories. The better you understand the information you want to remember, the easier it will be to recall that information. Ebbinghaus suggests fostering better memory representation by using mnemonic techniques, which are structured strategies to better memorize and remember things. One common example would be people remember colors in the rainbow using the acronym “ROY G BIV.” 2. Use spaced repetition. Ebbinghaus found that repetition based on active recall, and especially spaced repetition, was practically helpful in reducing his forgetting rate. This is because of the spacing effect, which shows that much more information is encoded into your long-term memory—and better—when you avoid cramming everything you want to learn in one study session (which researchers call “mass practice”), and use spaced study sessions instead. The spacing effect has been extensively studied and is one of the few evidence-based learning strategies you can confidently rely on. 3. Practice overlearning. Lastly, Ebbinghaus defined overlearning as the number of repetitions of information after which it can be recalled with perfect accuracy. Overlearning consists in reviewing newly acquired knowledge beyond the initial point of mastery. In a 1992 meta-analysis, researchers found that overlearning may indeed significantly affect recall over 6 time. However, recent research suggests that the effects of overlearning tend to not last very long, so take this one with a grain of salt. Keep in mind that Ebbinghaus’s sample size was just himself and he used a very specific type of content to remember. Many differences in context, content, and individual abilities will impact the way we learn and remember. The forgetting curve should not be interpreted as a general graph that can be applied to everyone. Rather, it is an illustration of how we tend to rapidly forget the information we study if we don’t use it nor make any attempt to retain it. There is no magic bullet to easily recall everything you learn about. Knowledge needs to be understood, then regularly used in order for you to remember it. This requires a conscious effort and a higher time commitment than just consuming content without any attempt to retain it. As such, be selective with what you want to remember, and make it as simple as possible by using the right
#539746
2. 混合題出題 (10%) 請依下列文章,設計符合大考新式學測的混合題題組,並附上正確答案。出題的題數與類型如下:1 題填充題 (2%)、1 題單選題(2%)、1 題多選題(3%)、1 題簡答題(3%)。 . From the spiral of a seashell to the hexagonal tiles of a honeycomb, nature abounds with mathematical precision. These patterns are not random, but rather the result of fundamental physical and biological processes. Two particularly fascinating examples—the Fibonacci sequence and the Voronoi tessellation—reveal how simple mathematical rules can generate complex natural beauty.
#539747
(1) In your opinion, what mental health issues would high school students with heavy smartphone use likely face?
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(2) When would you allow students to use smartphones for learning during class sessions? For what purposes?
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