Simplify the following logarithmic expression: log(4528)+log(1415)+log(2116)−log(98).\log\left(\frac{45}{28}\right)+\log\left(\frac{14}{15}\right)+\log\left(\frac{21}{16}\right)-\log\left(\frac98\right).log(2845)+log(1514)+log(1621)−log(89). Alog2\log2log2Blog74\log\frac74log47Clog32\log\frac32log23D000Elog47\log\frac47log74Flog78\log\frac78log87G−log74-\log\frac74−log47Hlog98\log\frac98log89