R T-Test from N/Mean/SD

Using the formula for t-tests with unequal variance and unequal sample sizes. Note that this is for an unpaired t-test.

t.test.fromSummaryStats <- function(mu,n,s) {
   -diff(mu) / sqrt( sum( s^2/n ) )
}

mu <- c(.1,.136)
n <- c(5,7)
s <- c(.01,.02)
t.test.fromSummaryStats(mu,n,s)

You can certainly calculate the formula by hand or simulate. But if you want a quick function call, there is ?tsum.test in the BSDA package. For example, this makes the Welch t-test quite easy. Using @AriB.Friedman's numbers:

library(BSDA)
tsum.test(mean.x=.1,   s.x=.01, n.x=5,
          mean.y=.136, s.y=.02, n.y=7)
# 
#         Welch Modified Two-Sample t-Test
# 
# data:  Summarized x and y
# t = -4.0988, df = 9.238, p-value = 0.002538
# alternative hypothesis: true difference in means is not equal to 0
# 95 percent confidence interval:
#  -0.05579113 -0.01620887
# sample estimates:
# mean of x mean of y 
#     0.100     0.136

If you don't want to recode the formula yourself, you can always simulate data set that has the exact summaries that you have, then analyse the simulated data. The mvrnorm function in the MASS package can be used to generate normal data with a given mean and variance (set the empirical argument to TRUE).