Long interspersed nuclear elements (LINEs) (also known as long interspersed nucleotide elements or long interspersed elements) are a group of non-LTR (long terminal repeat) retrotransposons that are widespread in the genome of many eukaryotes. They make up around 21.1% of the human genome. LINEs make up a family of transposons, where each LINE is about 7,000 base pairs long. LINEs are transcribed into mRNA and translated into protein that acts as a reverse transcriptase. The reverse transcriptase makes a DNA copy of the LINE RNA that can be integrated into the genome at a new site.
The only abundant LINE in humans is LINE1. The human genome contains an estimated 100,000 truncated and 4,000 full-length LINE-1 elements. Due to the accumulation of random mutations, the sequence of many LINEs has degenerated to the extent that they are no longer transcribed or translated. Comparisons of LINE DNA sequences can be used to date transposon insertion in the genome.
Homework Statement
Lines li: ix+(i+1)y+(i+2)=0; i=1,2 intersect at___ point?
Homework Equations
The equation is required at first!
The Attempt at a Solution
I am confused!
How and where should I replace the values of i with 1 or 2?
This is the first step but i am unable to do...
Say we take N random points in a volume V and connect the points pairwise with line-segments. I would like to estimate the number of segments that intersect some small volume v, and where N is large enough so that any small random sample volume v will have many intersections. Little volume v may...
Hello Everyone,
I have a 5 ampere weighing equipment & need it to ground properly. It is about 80 feet away from soil point. (Direct wire to the equipment will be used & long term connection is required).
Manufacturer says that:
"There must be a good third wire ground, preferably to a...
The Feynman diagram you'd naively draw for a beta decay such as p\rightarrow n + e^++\bar{\nu} would have four lines joined at a vertex, but in reality there's a virtual W or Z involved, which makes it into two 3-vertices.
Is there any fundamental reason why all the vertices in a field theory...
1.There is a circle with the equation x^2 + y^2 - 2ax = 0. A line is drawn through the centre of the circle which is parallel to the line x+2y=0. and also intersects the circle at A and B. Find the area of the triangle AOB.
My attempt-
I calculated the slope of the given line(-1/2).So the...
1. A point P(x,y) is given equidistant from the points A(a+b,b-a) and B(a-b,a+b), then prove that bx = ay
also find the locus of the variable point Z(a cos (theta), b sin (theta)), where (theta) is a variable quantity.
2. T0 prove that ax = by
3. In an attempt towards...
A 3-dimensional graph has infinite number of derivatives (in different directions) at a single point. I've learned how to find the partial derivative with respect to x and y, simply taking y and x to be constant respectively. But what do I do if I want to take the partial derivative with respect...
There are various roads from SR to GR. In a couple of years I may get a chance to teach a semester-length class on relativity for liberal arts students. Any comments on what story line works best?
Some possibilities:
(1) Thought experiments with elevators suggest that the Newtonian...
A math question about projections of lines: Say we have two straight lines which we consider as number lines (\mathbb{R}). I've learned that a projection of one line onto another is of the form ax + b for a,b\in \mathbb{R} when the two lines are parallel. If we allow the possibility that the...
Homework Statement
The problem is attached as TheProblem.jpg and the answer is A.
Homework Equations
Geometry rules.
The Attempt at a Solution
The triangle which has angles of 30deg and 10deg also has an angle of 180deg-30deg-10deg = 140deg and the other side of the line intersection...
I recall that the path of light itself can be altered by gravity, then, being part of the electromagnetic force, then is it safe to assume that the paths of electric fields lines can also be warped?
I would imagine that the consequences would be enormous for electric flux in curved space...
Homework Statement
Show that these lines intersect and what is the intersection point?
x=1+t
y=2t
z=1+3t
and
x=3s
y=2s
z=2+s
Homework Equations
The Attempt at a Solution
I don't know how to start, some help please.
Electric current -- High voltage power lines buzzing
Question:
High voltage power lines string along roads often give off a faint buzzing sound. Use what you know about the motor principle to explain the source buzzing.
ok, so i have no idea how to approach this. I've never heard...
1. How many tangent lines to the curve \left(y=\frac{x}{x + 1}\right) pass through the point (1,2)? At which points do these tangent lines touch the curve?
2. \frac{x}{x + 1}
3. I tried to use the quotient rule and came up with the equation \frac{1}{(x + 1)^{2}}. I tried plugging in 1 to get the...
Hello learned Engineers, Physicists, and people more useful than myself:
Thank you in advance for reading. I would like to submit a more educated proposal to a utility company for a method that would allow it to install 500 kilovolt renewable power transmission lines through many residential...
Homework Statement
Find two lines in R3 in parametric form which satisfy the following conditions. Also, find the points on the lines which achieve the closest distance.
Conditions:
1. They are not parallel to any of the coordinate planes
2. They do not intersect and are not parallel
3. They...
In one of the early chapters of Gravity by Hartle, he is developing the line element on a sphere in preparation for developing the concept of a spacetime interval. Whilst finishing up the proof Hartle sort of implicitly says that if two lines are orthogonal the line element connecting two points...
Homework Statement
The three lines intersect in the point (1; 1; 1): (1 - t; 1 + 2*t; 1 + t), (u; 2*u - 1; 3*u - 2), and (v - 1; 2*v - 3; 3 - v). How can I find three planes which also intersect in the point (1; 1; 1) such that each plane contains one and only one of the three lines?Homework...
So over the course of yesterday and the day before that I've spent a few hours thinking about these problems;
1. Given a circle, place n points arbitrarily* on the edge and connect every point to every other point with a straight line. How many intersections do you get?
2. Given the same...
Homework Statement
Find the area under (x/3x) and above (x/3x^.5) between x=1 and x=4.
Homework Equations
-Area of a representative rectangle= ((x/3x)-(x/3x^.5))dx
-To integrate, raise the power of part of an expression and then divide the number in front by the raised exponent.
The...
My question is mainly concerned with discovering the allowable set of "configurations" of the given problem:
We have a two-dimensional board composed of three sets (of infinite size) of parallel lines \P_1, \P_2, \P_3, where the lines in \P_2 form a 60 degree angle with lines in \P_3 and \P_1...
Homework Statement
How many solutions are there to the equation
where xn is non negative.
x1+x2+x3+x4+x5=30
where x1,x2,x3,x4,x5<8?
Homework Equations
The Attempt at a Solution
well I thought the only way to ensure this is when the first 7 'dots' are placed, since if...
Can electric field lines intersect in free space?
I found the answer on the internet, but I will like to understand why not?
Graphics will be appreciate it a lot!
Thanks
It might seem trivial for most of you but i am confused by the definition of direction of magnetic lines. It's well known the magnetic field is directed from S to N but if one looks from outside and follows the magnetic line then one come from N to S. I am aware of that magnetic lines are closed...
It's given in my book that from the width of spectral lines you can determine whether or not it is a main sequence star... Not sure if astro-como or quantum.. Anyway, i need a detailed easy explanation of what is the width of spectral lines.. Secondly, if we know that how will we determine...
I wanted to ask that do each point of the current-carrying circular loop would create a magnetic field and hence the magnetic field lines? And if yes wouldn't the field lines produced by each point of the loop would intersect each other? I read somewhere that magnetic field lines never...
Homework Statement
Find the shortest distance between the lines r = (0,7,6) + t (-3,2,2) and the line r = (-3,6,-4) + s (2,-5,6)
The Attempt at a Solution
What I did was I cross product s(2,-5,6) & t(-3,2,2) then I took (0,7,6) - (-3,6,-4)
After getting both answer from the 2 steps I took...
Win 7 MinGW compilers.
I have a txt file that has empty lines that I'd like to pass by when reading them. Each line is assumed to be 85 characters. Here's a snippet of code:
Open(unit=astro_in, file="METEOR_LegacyInputToNML.txt", status = "OLD")
do while(.True.)...
NEED CORRECTION, also this . means dot multiplication.
My teacher comments:
#6) you've made some errors (-2 marks)
#8) correct, they intersect at a point, but you need to find the point like you did in #7 for full marks (-3 marks)
6.Determine the intersection, if any, of the planes...
That is, adding up the differential changes in angle between two arbitrarily chosen points on a function, to find the total change in angle between the tangent lines of those two points. How can this be done?
Does anyone know a way to get half-vertical lines? I mean, I'd like something identical to /vline , but which starts from the top of the row and only goes halfway down. Similarly, I'd like a line which starts from the bottom and only goes halfway up.
Even better would be something like a...
Ok so I have read that power lines carry very high voltage to minimize loss through resistance, but when I take a look at the formula
E=IxR
E=Voltage
I=Current
R=Resistance
Divide both sides to get
E/I=R
To minimize R we should make the numerator of the quotient smaller, and the...
Hi,
This is my first post, but I'm not sure this is the right place for it. I am studying (independently, not in school) the lines in the plane problem that was originally solved by Jakob Steiner in 1826, which is a recurrence. The problem is to find the maximum number L[n] of regions defined...
Homework Statement
Kindly view my 1st attachment. I need help to get the intersection of the highest line and the line extended by a slope from the horizontal line.
Homework Equations
y=mx+b
y-y1=m(x-x1)
The Attempt at a Solution
Kindly view my 2nd attachment.
By substitution, I...
Homework Statement
Determine whether the following two lines intersect:
(x-2)/2 = (y+3)/1 = (z-4)/-3 ,and (x+3)/4 = (y+4)/1 = (-z+8)/4
Find an intersection point, then find the distance between the lines.
Homework Equations
Symmetric equations of a...
Hi,
I am having difficulty understanding the following:
\int^{2π}_{0}(x+y)\,dθ = \int^{2π}_{0} 2a\,dθ = \textbf{4}πa
where x and y are the generator lines of an elipse, a is the semimajor axis and θ is the angle formed by x and the major axis.
I understand that x+y = 2a. However I...
This has GOT to be a stupid question, but I have to ask because something I was reading got me a bit messed up about dimensions.
The argument is that all lines are one-dimensional because to a one-dimensional creature (yeah, this is a thought experiment), only one number is needed to specify...
(a) Find the equation of the plane p which passes through the three points
(A 1,0,1), B(2,−1,1) .and C(0,3,2) .
(b) Find a scalar parametric form of the equation for the line which passes
through the point D(−1,1,1) and which is perpendicular to the plane p.
(c) Let E be the point where...
Can someone help with this multi-part question. i did the first three but it doesn't seem right!
--------------------------------------…
(a) Find the equation of the line l through P(1, 1, 2) and Q(1, 0, 4) in vector, parametric and Cartesian forms.
(b) Find the vector form of the line k...
Hello everyone I have a question that I've been pondering.. And it probably has a simple answer. I'm studying physics of Telecommunications at college, and we were talking about how you can't send digital square pulses over phone lines. This would require an unlimited need for bandwidth, and...
Homework Statement
The Question Says:
Given tow lines and a plane:
The First Line is:L_1:(x y z):= (-4 3 4)*t +(7 2 -1)
The Second Line:L_2:(x y z):=( -3 5 5)*s +(-1 62 -11)
The Plane is :P:(x y z)dotted with(9 -2 3)=-4
(A)At which point do L_1 and P intersect? Check if this point lies in...
Homework Statement
Find the eigen values of the following mapping and determine if there are invariant lines.
(2 -4)
(-3 3) is the mapping.
Homework Equations
det (L-λI)=0
The Attempt at a Solution
L-λI=
(2-λ -4)
(-3 3-λ)
det(L-λI)=0=ac-bd=(3-λ)(2-λ)-12
...
I came across the question
The following equation represents two straight lines. Determine the equation of each of the two lines.
x^2+8 xy−x+16 y^2−4 y−72=0
I know we need to take common factors and the answer is
(x+4 y-9) (x+4 y+8) = 0
leading to equations y = 1/4 (-x-8) and y = (9-x)/4...
I am having trouble understanding how a circuit is completed from the AC power plants over the high voltage power lines. In order for current to flow there must be a "neutral" conductor. I can only conclude that the ground is used somehow to make this current flow. In contrast, the wires...
I was reading through an example question calculating the electric field in a solenoid and it made an assumption that the radial electric field must be equal to zero because there is no excess charge in the system. I don't understand when this is true or even why it is true, any suggestions...
Two very long uniform lines of charge are parallel and separated by 0.3m. Each line of charge has charge per unit length: +5.20*10^-6. What is the magnitude of the force that one charge exerts on a 0.0500m section of the other line of charge?
My Attempt
Standard formula for the E field of...
Homework Statement
"The transformation T from the z-plane to the w-plane is given by
w=\frac{1}{Z-2}
where Z=x+iy and w=u+iv
Show that under T the straight line with equation 2x+y=5 is transformed to a circle in the w-plane with centre \left ( 1,-\frac{1}{2} \right ) and radius...
Homework Statement
Well,the problem is such : There are two hydrogen atoms.In each atom electrons were excited to the same energy level.Lifetime of one of the excited electrons is t1,when lifetime of other is t2.
The question is : Which on of them had more wider spectral line,when during...
Find the equation of the plane containing each set of lines with symmetric equations below, if no equation exists, prove it.
1. (x-3)/2 = (y+1)/4 = (z-2)/-1
(x-3)/2 = (y+1)/-2 = (z-3)/2
2. (x-1) = (y+3)/2 = (z+3)/3
(x-3)/3 = (y-1)/6 = (z-3)/9
3. (x-2)/2 = y/5 = (z+3)/6...
Just a quick question here. Have I done this correctly? Do I need to factor in the 3 from L?
Many thanks.
Homework Statement
Q. Verify that the lines L: x -2y + 3 = 0 & K: 2x + y = 0 are perpendicular.
Homework Equations
The Attempt at a Solution
x(x) + y(y) = 0 => 1(2) +...