Carrying Conundrum
Alice has just learned addition. However, she hasn't learned the concept of "carrying" fully — instead of carrying to the next column, she carries to the column two columns to the left.For example, the regular way to evaluate the sum $$$2039 + 2976$$$ would be as shown:   However, Alice evaluates it as shown:   In particular, this is what she does:   add $$$9$$$ and $$$6$$$ to make $$$15$$$, and carry the $$$1$$$ to the column two columns to the left, i. e. to the column "$$$0$$$ $$$9$$$";  add $$$3$$$ and $$$7$$$ to make $$$10$$$ and carry the $$$1$$$ to the column two columns to the left, i. e. to the column "$$$2$$$ $$$2$$$";  add $$$1$$$, $$$0$$$, and $$$9$$$ to make $$$10$$$ and carry the $$$1$$$ to the column two columns to the left, i. e. to the column above the plus sign;  add $$$1$$$, $$$2$$$ and $$$2$$$ to make $$$5$$$;  add $$$1$$$ to make $$$1$$$.  Thus, she ends up with the incorrect result of $$$15005$$$.Alice comes up to Bob and says that she has added two numbers to get a result of $$$n$$$. However, Bob knows that Alice adds in her own way. Help Bob find the number of ordered pairs of positive integers such that when Alice adds them, she will get a result of $$$n$$$. Note that pairs $$$(a, b)$$$ and $$$(b, a)$$$ are considered different if $$$a \ne b$$$.
In the first test case, when Alice evaluates any of the sums $$$1 + 9$$$, $$$2 + 8$$$, $$$3 + 7$$$, $$$4 + 6$$$, $$$5 + 5$$$, $$$6 + 4$$$, $$$7 + 3$$$, $$$8 + 2$$$, or $$$9 + 1$$$, she will get a result of $$$100$$$. The picture below shows how Alice evaluates $$$6 + 4$$$:   
The input consists of multiple test cases. The first line contains an integer $$$t$$$ ($$$1 \leq t \leq 1000$$$) — the number of test cases. The description of the test cases follows.The only line of each test case contains an integer $$$n$$$ ($$$2 \leq n \leq 10^9$$$) — the number Alice shows Bob.
For each test case, output one integer — the number of ordered pairs of positive integers such that when Alice adds them, she will get a result of $$$n$$$. 
for i in range(int(input())):
    x = input()
    print((int(x[::2]) + 1) * (int('0' + x[1::2]) + 1) - 2)
for i in range(int(input())):
    (a, b) = (lambda x: (int(x[::2]) + 1, int('0' + x[1::2]) + 1))(input())
    print(a * b - 2)
for i in range(int(input())):
    s = input()
    (a, b) = (int(s[::2]) + 1, int('0' + s[1::2]) + 1)
    print(a * b - 2)