Coin piles

Imagine yourself standing in a room with a blindfold on. You are informed that there are $1000$ coins scattered on the floor. Out of those coins, $980$ have tails facing upwards while the remaining $20$ have heads facing upwards. You are given a task to separate the coins into two piles. Can you ensure that both piles have an equal number of heads facing upwards? However, you are not allowed to touch or feel the coins to determine their sides, but you can flip over as many coins as you want.