Example sentences of "we [adv] have [verb] for " in BNC.

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1 As one of the United Kingdom 's leading industries , employing considerable numbers of engineers and scientists , we naturally have to plan for our future , which includes making sure that there will be adequate supplies of technical and scientific employees in the years to come .
2 As one of the United Kingdom 's leading institutions of Higher Education employing and educating considerable numbers of technicians , engineers and scientists , we naturally have to plan for our future , which includes ensuring that there will be adequate supplies of well educated technical and scientific employees in the years to come .
3 We only had to wait for five minutes for the first boooooom … and a second … and a third .
4 We just had to look for the Motor Caravan Construction Code symbol .
5 I remember in my early months , often being cornered by the other choir boys after service or practice and being asked to say the collect for the week , which we always had to learn for Sunday school .
6 Whatever the vertical and lateral changes in the Coal Measures , we still have to account for a general facies development in late Carboniferous times that extends in essentially the same form all the way from Texas to the Donetz coal basin , north of the Caspian Sea in the U.S.S.R. This amounts to some 170 of longitude , and closing up the Atlantic by a mere 40 does not really help all that much in explaining this remarkable phenomenon .
7 And we also have paid for the reconnection fee .
8 We now have to wait for their report . ’
9 We now have to wait for their report . ’
10 It is as though Lawrence was acknowledging that it is hard for human beings to say what they feel and that we often have to search for the form of words before we can find the words themselves .
11 I think , I think we have to wait for the letter , I suspect you 'll probably find both those changed to some extent after that so er I think we really have to wait for that .
12 Given an aggregate production function of the form we can substitute the relevant rows of equation ( 5.37 ) into equation ( 5.36 ) , and substitute the resulting expressions into the production function to give : where we again have assumed for simplicity that αβ = 1 .
13 We therefore have to solve for unc unc Knowing Mo , we now use ( 11 ) to evaluate unc whence in turn we find unc Since unc is non-singular , we may reduce the eigenproblem based on W1 to unc which we solve for the unknown
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