As posted, it's not possible to answer this question because we're missing a crucial piece of information. Per the table on page 14, if we explode the meteor, there's still a 20 percent chance that it strikes earth. To quote the explanation of the table,"For example, if the meteor is on a collision course then the probability of it striking the earth is 1, if it is not destroyed, and 0.2, if it is."
So given the trigger there are two ways that earth can be struck: 1) It's on a collision course and the attempt to explode it is unsuccessful or 2) It's on a collision course, the attempt to explode it is successful, but it still strikes earth. These probabilities are given by
$$
0.999 \cdot 0.99 + 0.999 \cdot 0.01 \cdot 0.2
$$
To find the probability of earth being struck we just divide this summation by the sum of all the possibilities.
Calculating this in R
( (.999 * .99 ) + (.999 * 0.01 * 0.2) ) /
( (.999 * .99) + (.999 * 0.01 * 0.2) + (.999 * 0.01 * 0.8) + (0.001 * 0.01) + (0.001 * .99) )
gives us 0.991008 which is ~ 0.99101 or 99.101 percent.