We prove Abhyankar's Inertia Conjecture for the alternating group A_{p+2} on
p+2 letters when p = 2 mod 3, by showing that every possible inertia group
occurs for a (wildly ramified) A_{p+2}-Galois cover of the projective k-line
branched only at infinity where k is an algebraically closed field of
characteristic p > 0.