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At Divergent boundaries two plates split and tear apart moving away from one another, while at Convergent boundaries plates moves toward each other from opposite directions.
Colby Leffler
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What is the difference property between convex and concave glass?
Convex lens converges the light and a concave lens diverges the light..
The differences in converging lens and a diverging lens?
A diverging light ray spreads out (diverges) in different directions, while a convergent light ray comes together (converges) at a single point known as the focus.
What is the difference between divergent and convergent light rays?
Diverging is pushing them away from each other and converging is bringing them together. It is really interesting so Google it to find out more. or try Wikipedia!
Do Light Rays converge or diverge?
Light rays converge as well as diverge. it depends upon the type of lens or mirror you pass it through. A concave lens or a convex mirror diverges the light whereas a convex lens or a concave mirror converges the light rays!
Why is the focal points of a convex lens is real and concave is virtual?
The convex mirror diverges light rays, so if you draw the reflected rays in front of the mirror and continue drawing them at the back of the mirror the virtual light rays (at the back of the mirror) will join. This point is called a Virtual Focus Point.
How do you tell if a geometric series diverges or con verges?
If the absolute value of the common multiple is less than 1 then it converges and, if not, it diverges.
What is a sequence that converges to 0 but the series diverges?
harmonic series 1/n .
What is D'Alembert's ratio test?
D'Alembert's ratio test, or simply the ratio test, is a way of determining whether certain series converge. It goes like this: to check if a series converges, check the sequence of ratios between consecutive terms. If that sequence converges to something less than 1, then the series converges absolutely. If it converges to something greater than 1, or diverges, then the series diverges. If it converges to 1 exactly, then the test is inconclusive.
What is the difference property between convex and concave glass?
Convex lens converges the light and a concave lens diverges the light..
What are crystallens lenses on ray-ban sunglasses?
Crystallens lenses on Ray-Ban sunglasses are optical devices. These transmit and refracts light which converges and diverges the beam.
What is converging in calculus?
In calculus, you say that a series or integral converges if it has a finite value. If it does not converge, the series or integral usually diverges to infinity (that is, it does not have a finite value such as 3, -8, 67 etc.,)
What is the comparison test for series?
The comparison test states that if a series of positive numbers converges, and in another series, each of the corresponding terms is smaller, then it too must converge. Similarly, if a series of positive numbers diverges to infinity, and another series has each of its terms greater than the corresponding terms of the other, then it too diverges.
The differences in converging lens and a diverging lens?
A diverging light ray spreads out (diverges) in different directions, while a convergent light ray comes together (converges) at a single point known as the focus.
What is the positive lens is the same as?
The focal point F and focal length f of a positive (convex) lens, a negative (concave) lens, a concave mirror, and a convex mirror. The focal length of an optical system is a measure of how strongly the system converges or diverges light.
What is the difference between divergent and convergent light rays?
Diverging is pushing them away from each other and converging is bringing them together. It is really interesting so Google it to find out more. or try Wikipedia!
Do Light Rays converge or diverge?
Light rays converge as well as diverge. it depends upon the type of lens or mirror you pass it through. A concave lens or a convex mirror diverges the light whereas a convex lens or a concave mirror converges the light rays!
You've an exam on series what essential things are there to know integral ratio test root test maclaurin Taylor pseries etc Can someone explain?
Let us call a series S, it is hard to put all the notation we need here, because we do not have the proper characters, but I will try. 1. One type of series is a geometries series. It converges if for the sum q^n where n goes from 0 to inginitye, q is stritclty between -1 and 1. 2. Consider an integer N and a non-negative monotone decreasing function f defined on the unbounded interval l [N, ∞). Then the series converges if and only if the integral is finite. If the integral diverges so does the series. 3. Assume that for all n, an> 0. Suppose that there exists r such that the limit as n goes to infinity of |a_n+1/a_n)|=r If r < 1, then the series converges. If r > 1, then the series diverges. If r = 1, the ratio test is inconclusive, and the series may converge or diverge. 4. The root test looks at the limsup of the nth root of |a_n|=r, as n goes to infinity. If r1 it diverges and if r=1 the test tells us nothing
