First Person Mega Ball Game

First Person Mega Ball is an RNG-powered lottery-style live casino game from Evolution which allows a personalised gaming experience.

If you’re a live gaming fan who respects his or her privacy, this might be the perfect game for you.

You can play this online casino game here at Slingo Casino.

The First Person Mega Ball games are not live dealer games, per se. Instead, they are a simulated version with physics that emulates the realities of the balls floating in a hopper. However, the presentation is very similar to their live dealer version. In fact, you could switch between the two and hardly notice a difference except for the pace of play and the talking host.

Because this isn’t a standard game available pretty much everywhere like bingo or keno, you’ll have a learning curve. However, it’s a very easy learning curve to overcome because this title isn't difficult to pick up. With that said, it does definitely have some moving parts that you probably haven’t seen together before. Additionally, the way some of the winners are determined can take a little getting used to.

Picking up wins in this game is based on getting lines of numbers on a 5×5 grid on a card. Along these lines, you can play different numbers of cards on each draw. However, you can also make different bet sizes for those cards. As such, your total wager for the round is your bet size per card multiplied by your number of cards.

You can see from this that the First Person Mega Ball tables have a pretty wide betting range. That helps to make sure that players at all different levels can get in on the action with no problem. We like how inclusive this game is from a betting perspective and how this encourages players to try something new.

Once all 20 of the initial balls are drawn in the First Person Mega Ball game, it’s time for the Mega Ball. However, a wheel will spin first to determine the multiplier of the Mega Ball. This multiplier’s range starts at 5x as a minimum, but it goes up to the 100x level. We want to point out that the lower multipliers are proportionately more likely.