To find the value of SinA x CosA, we can square the equation SinA + CosA = 0.6:

(SinA + CosA)^2 = 0.6^2
Sin^2A + 2SinA x CosA + Cos^2A = 0.36

Since SinA + CosA = 0.6, we can substitute this into the equation to get:

0.6^2 = 0.36
Sin^2A + 2(0.6) x CosA + Cos^2A = 0.36
0.36 + 1.2SinA x CosA = 0.36

Now, we can solve for SinA x CosA:

1.2SinA x CosA = 0
SinA x CosA = 0

Therefore, SinA x CosA = 0.