WorksheetsExpanding and Condensing Logs
Total questions: 10
Worksheet time: 3hrs 30mins
If A=πr2 , log A equals
2logπ+logr
logπ+2logr
2logπ+2logr
2πlogr
L=kx2 , then log L is equal to
If
2log kx
2(logx−logk)
2logx−logk
logk2logx
If x=(82)(5) , which expression is equivalent to log x?
2log8+2log5
2(log8+21log5)
2log8+21log5
(2log8)(31log5)
log zxy is equal to which of the following?
21logx+21logy−logz
21logx+logy−logz
21(logx+logy−logz)
logz21logxy
If x=cab , then what does log10x equal?
If x=218(5)31 , represent logbx in expanded form
N=z(x2y)41
Express log N in terms of log x, log y and log z:
If logx=2loga−(3logb+21log d) , which expression is equivalent to x?
a2b3c21
b3da2
b3da2
da2b3
2log5m+log5n
write as a single logarithm:
21logm−logn Write as a single logarithm
