Example sentences of "have n " in BNC.
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| 1 | Now unc has n — q columns , the minor n — p columns : separately , a total of 2n — ( p + q ) . |
| 2 | But x has n elements , so that we can find only n — s of its elements in terms of the remaining s ( see unc an example is given in 2.5 ) which are arbitrary . |
| 3 | Thus , given a set with just two members a and b , four different selections are possible : ( a ) , ( b ) , lab ) , and the empty set Q. In general , if a set has n members , there will be 2 possibilities of selection , or 2 subsets . |
| 4 | Now it is well known that any linear differential equation of order n has n independent solutions , the most general solution being a linear combination of these . |
| 5 | If each winding has N turns then , in the absence of magnetic saturation , the pole flux is proportional to the difference in winding currents : where L and M are the winding self and mutual inductances , which have equal magnitude k . |
| 6 | The variable-reluctance motor has n phases , so the pull-out torque per phase must be multiplied by n , with the overall result shown in Eqn . |
| 7 | Erm , but agricultural supply is complicated simply by the , the actual nature of supply in that you know , farmer has N , N products that he could produce . |
| 8 | The matrix equation unc arises perhaps most commonly in the study of the natural frequencies and modes of vibration of an undamped mechanical system having n degrees of freedom . |
| 9 | For simplicity , let us first discuss the undamped oscillations of a mechanical system having n degrees of freedom , the equations of motion of which have been derived by Lagrangian methods from energy considerations ; they will appear , in the usual notation of dynamics , as unc Here x is the column of coordinates ; in what follows , we assume the last element x to be non-nodal ( if it is not , it can be made so by rewriting the equations in a different order ) . |
| 10 | Tensors having n indices are called tensors of rank n . |
| 11 | For a filter having n sections the total phase shift is , of course , and the total attenuation . |
| 12 | It follows that the zeros of unc also make unc vanish and that unc must also have n — p roots unc = 0 . |
| 13 | Thus both unc and D will have n — r zeros in their diagonals , which establishes part of the theorem . |
| 14 | You could go through again and you could put sodium instead of that M G but where you had things like M G O H twice you 'd just have N A O H so you 'd have a have to do a little bit of changing about . |
| 15 | ‘ I 've n — ’ |
| 16 | 1.6 Suppose the Von Neumann computer had n input devices , the ith device having a device flag register DF ; and a device buffer register DBi . |
| 17 | After piloting the database , three keywords were added the file , representing aspects of the life of the three main character which had been particularly important to several pupils but had n been catered for initially . |
| 18 | By principle I we see that U = N. Thus for each n ε N we have n ε U ; that is S(n) is true , as required . |
| 19 | If we revert to the original problem , the solution of Ax = x , we now see that there are just n eigenvalues s and that correspondingly there are just n vectors xs ; i.e. we have n equations unc We can combine them all into the single equation unc or more briefly AX = X where X is ow the square matrix made up of the n column vectors xs , and unc is the diagonal matrix of the eigenvalues ; and our problem is now to find the matrices X and unc for the given A. |
| 20 | We observe that , in addition to the given matrices C and B , ( 2 ) contains 2n + 1 other quantities , viz. λ , x , and F. Since we have n equations , we can determine any n of these quantities in terms of the remaining n + 1 , to which we can ascribe arbitrary values . |
| 21 | What happens if we have N loops ( Fig. 4.2(a) ) round the varying flux ? |