A10301 | Gabriel and Caterpillar

The $9$ -th grade student Gabriel noticed a caterpillar on a tree when walking around in a forest after the classes. The caterpillar was on the height $h_{1}$ cm from the ground. On the height $h_{2}$ cm ( $h_{2}>h_{1}$ ) on the same tree hung an apple and the caterpillar was crawling to the apple.

Gabriel is interested when the caterpillar gets the apple. He noted that the caterpillar goes up by $a$ cm per hour by day and slips down by $b$ cm per hour by night.

In how many days Gabriel should return to the forest to see the caterpillar get the apple. You can consider that the day starts at $10$ am and finishes at $10$ pm. Gabriel's classes finish at $2$ pm. You can consider that Gabriel noticed the caterpillar just after the classes at $2$ pm.

Note that the forest is magic so the caterpillar can slip down under the ground and then lift to the apple.

The first line contains two integers $h_{1},h_{2}$ ( $1<=h_{1}<h_{2}<=10^{5}$ ) — the heights of the position of the caterpillar and the apple in centimeters.

The second line contains two integers $a,b$ ( $1<=a,b<=10^{5}$ ) — the distance the caterpillar goes up by day and slips down by night, in centimeters per hour.

Print the only integer $k$ — the number of days Gabriel should wait to return to the forest and see the caterpillar getting the apple.

If the caterpillar can't get the apple print the only integer $-1$ .