Re: [計量] 最後的印度數量提問!
※ 引述《KRZYSZ (VICTORIA)》之銘言:
: 又要麻煩大家了!
: Given a big square, in which 16 small squares were inscribed. The small ones
: which had only 1 side covered with perimeter of big square was shaded. If n
: is the number of such small shaded squares in a big square(n>4), then find
: the actual number of small squares within a big square?
: A. 4(n-4)
: B. 4(n-2)
: C. 2(n-4)
: D. 2(n-2)
: & so on......
: (something like this)
: Ans: A
: 這題我沒算出、雖然有劃出16個大小不全相同的小正方形,
: 但從我畫出的圖去算n和共有多少個小正方形的答案卻不在選項中
: Given a ladder of length 5mts and it is displaced i.e slanted downwards, such
: that it falls 'x' mts in height and horizontal length increases by 'y' mts.
: Col A: x
: Col B: y
: Ans: B
: 說一樓梯原貼著牆,後滑出去了,問降低的高度與底部滑出的長度
: 可以告訴我以數學式子解釋為何?
我覺得是D也
請問答案的來源是?
: A regular hexagon ABCDEFG is inscribed in a circle. If BE is the diameter of
: the circle, then
: Col A: Length of BE
: Col B: Length of BCD
: Ans: C
: 題目錯了?
六邊形ABCDEF 沒有G點
答案是C應該沒錯 如果regular hexagon的意思是正六邊形的話 畫圖便知
: There are some toys and some crates and when these toys are equally
: distributed in the crates none are left. If there are 3 less crates, then
: each crate consists of 12 toys with 27 toys left. Find how many toys were
: there?
: 是無數解嗎? => 12(x-3)+27
# of toys= t
# of crates= c
t=c*n = (c-3)*12+27 = 12c-9 ,c>3
=>
n=12-9/c
所以 c=9 n=11 t=99
: If N = 5^9 + 7^10, then
: Col A: What is the least factor of 'N' greater than 1
: Col B: 3
: 答案是A嗎?
N=odd+odd= even
可被2整除
Ans:B
萬年OP問題XD
: There are 28 men in a room in that 14 men are selected out of which 7 are
: under 50years
: Col A: Percentage of men under 50
: Col B: 40%
: 題意是28人中挑14人,而這14人中有7人under 50years?
沒錯
所以A最大(14+7)/28=75%
A最小7/28=25%
Ans:D
: The students were given two sets of questions; they can mark either yes/ no
: or can leave it as unanswered. If 1000 people were asked, for first question
: if
: 400 answered YES
: 340 answered NO &
: 260 left unanswered and for second question, if
: 450 answered YES
: 310 answered NO &
: 240 left unanswered,
: then, find the minimum number of people who gave unanswered option for both
: questions?
: 我認為是零,但我沒有答案,所以想請問大家的答案。
對+1
: Given two circles of equal size and the distance between their centers is 12.
: If the two circles coincide each other & distance between their edges is 4,
: then find the area of any one of the circle?
: 既然兩相同圓重疊,又哪來的凌edge(找不到那個菱的字…..)?
: Given a function f which is defined for each positive three digit integer 'n'
: as f(n) = (2^x)*(3^y)*(5^z), where x, y and z are hundreds, tens and units
: digits of n, respectively. If m and v are three-digit positive integers such
: that f(m) = 9f(v), then what is the value of m - v?
: A. 8
: B. 20
: C. 19
: & so on.......
: 從f(m) = 9f(v)去看(2^x)*(3^y)*(5^z)來求m, v 可是在設完Xv,Yv,Zv,Xm,Ym,Zm我還是
: 沒找出上面方程式提供的線索
: What is the value of 10^2 - (1/10^4) + 2^4 - (1/2^4)?
: 請問這題有甚麼撇步比較快求解?
: 我沒看出有甚麼特殊結
9=3^2
所以v的十位數比m的十位數少2
Ans:B
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