0
Want this question answered?
Be notified when an answer is posted
Add your answer:
Earn +20 pts
What is the birth name of Ann Blumenthal?
Ann Blumenthal's birth name is Ann Jacobs.
What is the birth name of Ann Nesby?
Ann Nesby's birth name is Ann Bennett.
What is the birth name of Ann Chegwidden?
Ann Chegwidden's birth name is Ann Louise Chegwidden.
What is the birth name of Ann Calvello?
Ann Calvello's birth name is Ann Theresa Calvello.
What is the birth name of Ann Clwyd?
Ann Clwyd's birth name is Ann Clwyd Lewis.
How can you tell if a linear appoximation is too large or too small?
The precision of a linear approximation is dependent on the concavity of the function. If the function is concave down then the linear approximation will lay above the curve, so it will be an over-approximation ("too large"). If the function is concave up then the linear approximation will lay below the curve, so it will be an under-approximation ("too small").
What is the relation between Sample and population regression function?
The sample regression function is a statistical approximation to the population regression function.
What is the importance of hidden layer in ANN?
Adding hidden layer sometimes reduce the total number of weights needed for suitable approximation.
How do you make an approximation in maths?
An approximation of some mathematical object (such as the number 2 , the function sin(x) , a circle, or something else) is another mathematical object (such as value 1.414, a function x−x36 , a regular polygon with 64 sides) that has almost the same value or function values or shape as the original object.There are many different reasons for making an approximation. It can be that we have no way to know the exact value, for example if we solve an equation by plotting agraph on a piece of paper and read the value from the x-axis, then we only get an approximation of the exact value. It can be that we know the exact value, say e+2 , but we can't use that exact value, perhaps we need to draw a line of length e+2 cm, then we need a numerical approximation of the original value. 107 is an approximation of the number of seconds in a year. Perhaps we don't know how to draw the graph of the sin function, then we can make an approximation with another function that has approximately the same function values within some range of the argument.In every approximation we introduce an error by definition, since we are not using the correct value. This error can sometimes be controlled; for instance we make a smaller error if we use 3.1416 instead of 4 as the value of . The magnitude of the error that can be accepted depends on what we wish to do with the approximation.When we wish to approximate a function by another function, we can have different requirements on the approximation. Sometimes, the approximating function may be required to pass through the actual points of the function, in which case we are dealing with a class of approximation techniques known as interpolation. When merely having common points is not enough, one may require that the approximating function to have the same derivatives as the actual function (see Taylor series). Other times, we may wish for the values of the approximation to differ from the exact values by less than a certain amount within a certain interval (see uniform convergence), or the approximations to be as close to the actual amounts as possible (see least square approximations).
Use a graphing utility to graph the sine function and its polynomial approximation in the sme viewing window?
Yes, I did.
What do we mean by iterative approximation of the fixed point?
An iterative approximation of a fixed point is a number, say x, that has been obtained through the use of an iterative method. x is called a fixed point of a function if and only if the function equals x when evaluated at x i.e. when f(x)=x.
Usefullness of ogive curve?
In statistics, the ogive curve is an approximation to the cumulative distribution function. It can be used to obtain various percentiles quickly as well as to derive the probability density function.
What are the applicaton of fourier series?
It can be used in function approximation, especially in physics and numerical analysis and system & signals. Actually, the essence is that the basis of series is orthorgonal.
What has the author Salomon Minkin written?
Salomon Minkin has written: 'Assessing the quadratic approximation to the log-likelihood function in non-normal linear models'
What is the function of water in body cream?
make more blood ann clean up the wast
What is Approximation for pi?
3.14 is the commonly used approximation
What is approximation error?
An approximation error is the discrepancy between an exact value and the approximation to it. This occurs when the measurement of something is not precise.
