
Go to it! My answer will appear in the comments. The official answer will appear next week.
_

From each of the 4 corners, we can draw 5 line segments as described in the problem. Note that we can’t draw a segment from the corner to any of the remaining dots without passing through another dot. From each of the 4 middle edge dots, we can draw 7 such line segments. Note that we can’t draw a segment from this edge dot to the one remaining dot without passing through the middle dot. From the center dot, we can draw 8 such line segments.
From the 4 corner dots, there are 5 line segments each: (4)(5) = 20
From the 4 middle edge dots, there are 7 line segments each: (4)(7) = 28
From the 1 center dot, there are 8 segments: (1)(8) = 8
The sum 20 + 28 + 8 is 56. However, this double counts each of the possible segments. For example, the line between the left top corner and the middle dot was counted among the 5 segments drawn from the left top corner, but it is the same as the segment drawn from the middle dot to the left top corner, which was counted among the 8 drawn from the center.
Thus, the number of unique line segments is 56/2 = 28.
The correct answer is D.
1. To improve at anything, we need routine.
2. Routines take place in the same location, at consistent times. To establish a routine, we need to make time for ourselves.
3. To make time, we have to budget time.
O! never say that I was false of heart,
Though absence seemed my flame to qualify,
As easy might I from my self depart
As from my soul which in thy breast doth lie:
That is my home of love: if I have ranged,
Like him that travels, I return again;
Just to the time, not with the time exchanged,
So that myself bring water for my stain.
Never believe though in my nature reigned,
All frailties that besiege all kinds of blood,
That it could so preposterously be stained,
To leave for nothing all thy sum of good;
For nothing this wide universe I call,
Save thou, my rose, in it thou art my all.



Since x, y, and z are consecutive multiples of 3, let’s write all three integers in terms of x:
x = x
y = x + 3
z = x + 6
So, for Quantity A, the sum can be rewritten only in terms of x:
(x + 1) + (y – 2) + (z + 3)
(x + 1) + (x + 3 – 2) + (x + 6 + 3) {substituting for y and z}
3x + (1 + 3 – 2 + 6 + 3)
3x + 11
Now we find the remainder when this simplified sum is divided by 9.
(Remainder when (3x + 11) div 9) = (Remainder when 3x div 9) + (Remainder when 11 div 9)
Since x is a multiple of 3, 3x is a multiple of 9, and the remainder when 3x is divided by 9 is 0.
When 11 is divided by 9, 9 goes into 11 once, leaving 11 – 9 = 2 as the remainder.
Thus, Quantity A is 0 + 2 = 2.
The correct answer is C.
Staff of Hackers Group, one of the best-known English test preparation services in Korea, have been indicted on charges of illegally recording questions from official English language proficiency tests. Prosecutors said Hackers Group mobilized around 50 staff to record test questions over a four-year period.
"Through organized efforts to leak test questions, Hackers Group was able to achieve W100 billion (US$1=W1,122) in annual sales and W36 billion in net profit just eight years after its establishment," a prosecution spokesman said. Lax attitudes to copyrights that pervade Korean society and the belief that any means are justified to achieve high standardized test scores are the reasons such abuses continue, he added.
The Seoul Central Prosecutors Office on Monday said the 50-year-old chairman of Hackers Group identified only by his surname Cho instructed staff to sit 49 Test of English for International Communication (TOEIC) and 57 Test of English Proficiency (TEPS) tests in order to steal the copyright-protected questions between 2007 and early this year.
Prosecutors said staff memorized the test questions or used special devices to record the questions and then posted them on the company's website almost in real time and deleted them the following morning in order to avoid detection. The company then had its native English teachers review and touch them up for use as materials.
One of the striking features of Daniel C. Dennett's Breaking the Spell: Religion as a Natural Phenomenon (Viking 2006) is that Dennett seems bent on having a straw man to attack. This is illustrated by his talk of the "deformation" of the concept of God: "I can think of no other concept that has undergone so dramatic a deformation." (206) He speaks of "the migration of the concept of God in the Abrahamic religions (Judaism, Christianity, and Islam) away from concrete anthropomorphism to ever more abstract and depersonalized concepts." (205)
Why speak of deformation rather than of reformation, transformation, or refinement?
Dennett's view is that the "original monotheists" thought of God as a being one could literally listen to, and literally sit beside. (206) If so, the "original monotheists" thought of God as a physical being: "The Old Testament Jehovah, or Yahweh, was quite definitely a super-man (a He, not a She) who could take sides in battles, and be both jealous and wrathful." (206, emphasis in original). The suggestion here is that monotheism in its original form, prior to deformation, posited a Big Guy in the Sky, a human being Writ Large, something most definitely made in the image of man, and to that extent an anthropomorphic projection.
What Dennett is implying is that the original monotheistic conception of God had a definite content, but that this conception was deformed and rendered abstract to the point of being emptied of all content. Dennett is of course assuming that the only way the concept of God could have content is for it to have a materialistic, anthropomorphic content. Thus it is not possible on Dennett's scheme to interpret the anthropomorphic language of the Old Testament in a figurative way as pointing to a purely spiritual reality which, as purely spiritual, is neither physical nor human. Dennett thereby simply begs the question against every sophisticated version of theism.
Dennett seems in effect to be confronting the theist with a dilemma. Either your God is nothing but an anthropomorphic projection or it is is so devoid of recognizable attributes as to be meaningless. Either way, your God does not exist. Surely there is no Big Guy in the Sky, and if your God is just some Higher Power, some unknowable X, about which nothing can be said, then what exactly are you affirming when you affirm that this X exists? Theism is either the crude positing of something as unbelievable as Santa Claus or Wonder Woman, or else it says nothing at all.
Either crude anthropomorphism or utter vacuity. Compare the extremes of the spectrum of positions I set forth in Anthropomorphism in Religion.
Dennett's Dilemma -- to give it a name -- is quite reasonable if you grant him his underlying naturalistic and scientistic (not scientific) assumptions, namely, that there is exactly one world, the physical world, and that (future if not contemporary) natural science provides the only knowledge of it. On these assumptions, there simply is nothing that is not physical in nature. Therefore, if God exists, then God is physical in nature. But since no enlightened person can believe that a physical God exists, the only option a sophisticated theist can have is to so sophisticate and refine his conception of God as to drain it of all meaning. And thus, to fill out Dennett's line of thought in my own way, one ends up with pablum such as Tillich's talk of God as one "ultimate concern." If God is identified as the object of one's ultimate concern, then of course God, strictly speaking, does not exist. Dennett and I will surely agree on this point.
But why should we accept naturalism and scientism? It is unfortunately necessary to repeat that naturalism and scientism are not scientific but philosophical doctrines with all the rights, privileges, and liabilities pertaining thereunto. Among these liabilities, of course, is a lack of empirical verifiability. Naturalism and scientism cannot be supported scientifically. For example, we know vastly more than Descartes (1596-1650) did about the brain, but we are no closer than he was to a solution of the mind-body problem. Neuroscience will undoubtedly teach us more and more about the brain, but it takes a breathtaking lack of philosophical sophistication — or else ideologically induced blindness — to think that knowing more and more about the physical properties of a lump of matter will teach us anything about consciousness, the unity of consciousness, self-consciousness, intentionality, and the rest.
Soutien et ami de Nicolas Sarkozy, le chanteur Johnny Hallyday a dîné avec François Hollande et sa compagne Valérie Trierweiler fin janvier.
C'est une rencontre discrète qui a eu lieu le 23 janvier, au lendemain du meeting du Bourget. François Hollande et Johnny Hallyday ont dîné ensemble chez une connaissance, à Paris.
Le candidat du PS était venu avec sa compagne, Valérie Trierweiler. Une petite dizaine de personnes participaient aux agapes. Le socialiste a promis qu'il irait écouter le rockeur lors de sa tournée française, qui commence en mai. "Un feeling est passé entre eux", assure un convive.
Mais il n'a pas été question que de musique - présidentielle oblige. La star est un ami de toujours du chef de l'Etat. Mais le soutiendra-t-il comme en 2007? En décembre, Johnny Hallyday confiait: "Sarkozy nous a mariés (ndlr: avec Laeticia). C'est un ami. Je soutiens toujours mes amis."
Avant d'ajouter : "Pour moi, un bon président est celui qui fait du bien, qu'il soit de droite ou de gauche."
Remove the stems from the dried peppers and place them in a food processor, spice grinder or coffee grinder.
x, y, and z are three consecutive multiples of 3 such that x < y < z.
Quantity A
The remainder when the sum of x + 1, y – 2, and z + 3 is divided by 9
Quantity B
2
A. Quantity A is greater.
B. Quantity B is greater.
C. The two quantities are equal.
D. The relationship cannot be determined from the information given.
It may help to first redraw the figure by simply rotating triangle ACD about the center of the circle so that AD will be vertical. This is acceptable, because we aren’t changing any lengths or angles except to create a right triangle ADG, as shown:
Now, let’s start with the one length we were given. Since AC = CD, triangle ACD is an equilateral right triangle, or a 45–45–90 triangle (referring to the angle measures). In an equilateral right triangle, the hypotenuse is √2 times the length of either other side, so AD = ((√2)/2).
In the figure, AD is the diameter of the circle, and AE is a radius of the circle. Thus, AE is half AD, or AE = (√2)/4. Also, the square side length equals the diameter, and DF is half a side of the square, so DF = (√2)/4, too.
The problem states that BG = 4AE, so BG = √2.
We now have two of the side lengths for the right triangle we created:
By Pythagorean Theorem,
.
We are looking for GF, which is simply GD – DF. Since DF = (√2)/4,
.
The correct answer is D.
1. Read the whole passage first, then answer the questions?
2. Read the questions first to get an idea of what to look for, then scan the passage to answer the questions?
3. Use a "scan as you go" approach to answer the questions, trusting that the first question relates to the first part of the passage, the second question relates to the second part, etc.?


To-morrow, and to-morrow, and to-morrow,
Creeps in this petty pace from day to day,
To the last syllable of recorded time;
And all our yesterdays have lighted fools
The way to dusty death. Out, out, brief candle!
Life's but a walking shadow, a poor player,
That struts and frets his hour upon the stage,
And then is heard no more. It is a tale
Told by an idiot, full of sound and fury,
Signifying nothing.
Macbeth Act 5, scene 5, 19–28