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how spelling checker gives option suggestion list

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what put into acrylic plastic

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asides from america how do other countries deal

asides from america how do other countries deal
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Since your questions have been about terrorism and police powers and such, I assume that you are talking about national security in that sense, not in the sense of protection from actual military threats from other countries.  My answer is based on this assumption.Different countries of the world deal with their national security in very different ways.  The democracies of the world are generally much less repressive than countries that do not have democracies.  The United Kingdom, for example, has the Terrorism Act of 2006 that is regarded as somewhat strict for a democracy.  It criminalizes statements that would tend to make their audiences think that terrorism is good and that terrorist acts are things that they should emulate.  Although this seems expansive, compare it to the ways in which China deals with national security.  China has the ability to censor the internet and has used this power to do such things as banning the use of the word “jasmine” for fear that people would use social media to start a “Jasmine Revolution” in China that would be similar to those of the “Arab Spring.”So, there is no one way that other countries deal with national security issues.
asides from america how do other countries deal

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what was authors purpose writing this poem what

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determine first second derivative function f x xe

determine first second derivative function f x xe
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You need to differentiate the function with respect to x using the product rule such that:`f'(x) = (3x)’*(e^x) + (3x)*(e^x)’`You should notice that the function f(x) is a product of two functions, monomial 3x and exponential `e^x` .`f'(x) = 3*(e^x) + (3x)*(e^x)`You need to find the second derivative, hence you need to differentiate the function f'(x)  with respect to x such that:`f”(x) = 3e^x + ((3x)’*(e^x) + (3x)*(e^x)’)`Notice that you need to use again the product rule for the term `(3x)*(e^x).“f”(x) = 3e^x + 3e^x + (3x)*(e^x)“f”(x) = 6e^x + (3x)*(e^x)`Hence, evaluating  the first derivative and the second derivative yields `f'(x) = 3*(e^x) + (3x)*(e^x) ; f”(x) = 6e^x + (3x)*(e^x).`
determine first second derivative function f x xe

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what situations romeo juliet does shakespeare

what situations romeo juliet does shakespeare
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Throughout Romeo and Juliet, honor (and, for that matter, love) is shown to be destructive, or at best, a double-edged sword. The entire play is framed around a feud between the Montague and Capulet families, that is, like most feuds, based on family honor. The destructive nature of honor is perhaps most vividly portrayed in the death of Mercutio, killed by Tybalt. Mercutio hints at the absurdity of fighting and dying for honor in his death speech:Help me into some house, Benvolio, or I shall faint. A plague o’ both your houses!  They have made worm’s meat of me: I have it, and soundly too: your houses!On the other hand, Mercutio also chides Romeo for failing to live up to the obligations of honor in fighting Tybalt, and Romeo fulfills his debt to honor by killing Tybalt. Montague appeals to this concept of masculine honor in his defense of Romeo to the Prince:Not Romeo, prince, he was Mercutio’s friend; his fault concludes what the law should end, the death of Tybalt.This passage indicates the degree to which honor, justice, and masculinity were entwined in the minds of Shakespeare’s characters. Lady Capulet also appeals to this sense of masculine honor and justice when she demands that Romeo be killed, but the Prince opts for banishment instead.
what situations romeo juliet does shakespeare

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9 x

9 x
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The equation 9 − |3x + 4| = 2 has to be solved.9 − |3x + 4| = 2=> |3x + 4| = 9 – 2=> |3x + 4| = 7=> 3x + 4 = 7 and 3x + 4 = -7=> 3x = 3 and 3x = -11=> x = 1 and x = -11/3The solution of 9 − |3x + 4| = 2 is x = 1 and x = -11/3
9 x

The equation: 9 − |3x + 4| = 2 Note: Absolute values are a distance from the orgin (ex: |x| = 2; 2 and -2) Absolute values have 2 answers eccept for 0.Absolute values can never be negative.  How to solve: |3x + 4| = 9+2|3x + 4| = 7 3x + 4 = 7 and 3x + 4 = -7 (substact 4 from both side. substact 4 from 7 & -7). 3x = 3 and 3x = -11 (to get x by itself, divide 3x from 3 & -11)x = 1 and x = -11/3The solution: x = 1 and x = -11/3 (or -3.7) Good luck! (:

The equation: 9 − |3x + 4| = 2 Note: Absolute values are a distance from the orgin (ex: |x| = 2; 2 and -2) Absolute values have 2 answers eccept for 0.Absolute values can never be negative. |3x + 4| = 9+2|3x + 4| = 7 3x + 4 = 7 and 3x + 4 = -7 (substact 4 from both side. substact 4 from 7 & -7). 3x = 3 and 3x = -11 (to get x by itself, divide 3x from 3 & -11)x = 1 and x = -11/3The solution: x = 1 and x = -11/3 (or -3.7) Good luck! (:

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what derivative function f x e x e x

what derivative function f x e x e x
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You need to use quotient rule such that:`f'(x) = ((e^(3x))’*(3+e^(3x)) – e^(3x)*(3+e^(3x))’)/((3+e^(3x))^2)`Differentiating with respect to x yields:`f'(x) = (e^(3x)*(3x)’*(3+e^(3x)) – e^(3x)*(e^(3x)*(3x)’))/((3+e^(3x))^2)“f'(x) = (3e^(3x)*(3+e^(3x)) – 3(e^(3x))^2)/((3+e^(3x))^2)`You need to factor out `3e^(3x)`  to numerator such that:`f'(x) = 3e^(3x)*(3 + e^(3x) – e^(3x))/((3+e^(3x))^2)`Reducing like terms to numerator yields:`f'(x) = (9e^(3x))/((3+e^(3x))^2)`Hence, differentiating the function yields  `f'(x) = (9e^(3x))/((3+e^(3x))^2).`
what derivative function f x e x e x

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can someone describe me how constitution

can someone describe me how constitution
for you. We have many options available to curtail spam. Could you PM mOriginally Posted by Guyak Eh ok. I guess some people like throwing theire your
The most important thing to the Founding Fathers was that the president not have absolute power.  They rebelled and wrote the Constitution in response to tyranny, and wanted to ensure that other branches of government could check the executive branch so that the president was not too powerful.
can someone describe me how constitution

To expand on the idea of separation of powers:  In general, the laws are made by the Congress but not carried out by them.  The executive carries out the laws but cannot make them.  The judiciary interprets the laws but cannot make or execute them.  This is separation of powers.

Powers of government are separated among the executive, the legislature, and the judiciary. The Constitution includes a system of mutual checks and balances to keep (theoretically) one branch from becoming too powerful. A few examples of this are the president’s ability to appoint members of the federal judiciary, Congress’s power to impeach and remove the President or members of the judiciary, and the judiciary’s power (not exactly spelled out, but implied) to rule on the constitutionality of acts of Congress and executive orders.

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what implicit solution dy dx y x x

what implicit solution dy dx y x x
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You need to separate the variables multiplying by `(dx)/sqrty`   both sides such that:`(dy)/(sqrt y) = (dx)/((x^2+1)(x^2+4))`Notice that both factors`x^2+1`  and `x^2 + 4`  do not have real roots, hence you should use partial fraction decomposition such that:`1/((x^2+1)(x^2+4)) = (ax+b)/(x^2+1) + (cx+d)/(x^2+4)`Bringing the terms to a common denominator yields:`1 = ax^3 + 4ax + bx^2 + 4b + cx^3 + cx + dx^2 + d“1 = x^3(a+c) + x^2(b+d) + x(4a+c) + 4b + d`Equating coefficients of like powers yields:`a+c = 0“b+d = 0`4a+c = 0`4b+d = 1`Subtracting the second equation from the fourth yields:`4b+d-b-d=1 =gt 3b=1 =gt b = 1/3 =gt d=-1/3`Subtracting the first equation from the third yields:`4a+c-a-c = 0 =gt 3a = 0 =gt a=c=0`Hence, after decomposition, the fraction `1/((x^2+1)(x^2+4)) `  looks like:`1/((x^2+1)(x^2+4)) = (1/3)(1/(x^2+1) – 1/(x^2+4))`You need to find the solution to equation `(dy)/(sqrt y) = (dx)/ou((x^2+1)(x^2+4))`  hence you need to integrate both sides such that:`int (dy)/(sqrt y) = int (dx)/((x^2+1)(x^2+4))“2sqrty = (1/3)int (dx)/(x^2+1) – (1/3)int (dx)/(x^2+4)“2sqrty = (1/3)arctan x- (1/6)arctan x + c“2sqrty = (1/6)arctan x + c =gt sqrty = (1/12)arctan x + c`You need to raise to square both sides to find y such that:`y = ((1/12)arctan x)^2 + c`Hence, the general solution to differential equation is `y = ((1/12)arctan x)^2 + c.`
what implicit solution dy dx y x x