Answer:To find the Greatest Common Factor (GCF) of the given sets of numbers using the continuous division method, we will perform a series of division operations until we reach a common divisor. Let's start with each set of numbers: Set 1: 25, 30, 42 - GCF(25, 30) = 5- GCF(5, 42) = 1- Therefore, the GCF of 25, 30, and 42 is 1. Set 2: 24, 36, 48 - GCF(24, 36) = 12- GCF(12, 48) = 12- Therefore, the GCF of 24, 36, and 48 is 12. Set 3: 18, 12, 16 - GCF(18, 12) = 6- GCF(6, 16) = 2- Therefore, the GCF of 18, 12, and 16 is 2. Set 4: 39, 52, 91 - GCF(39, 52) = 13- GCF(13, 91) = 13- Therefore, the GCF of 39, 52, and 91 is 13. Set 5: 56, 72, 80, 90 - GCF(56, 72) = 8- GCF(8, 80) = 8- GCF(8, 90) = 2- Therefore, the GCF of 56, 72, 80, and 90 is 2. Set 6: 68, 102, 136, 153 - GCF(68, 102) = 34- GCF(34, 136) = 34- GCF(34, 153) = 17- Therefore, the GCF of 68, 102, 136, and 153 is 17. Set 7: 72, 90 - GCF(72, 90) = 18- Therefore, the GCF of 72 and 90 is 18. Set 8: 432, 522 - GCF(432, 522) = 6- Therefore, the GCF of 432 and 522 is 6. Set 9: 132, 176, 264 - GCF(132, 176) = 44- GCF(44, 264) = 44- Therefore, the GCF of 132, 176, and 264 is 44. Set 10: 198, 242, 330 - GCF(198, 242) = 22- GCF(22, 330) = 22- Therefore, the GCF of 198, 242, and 330 is 22. These are the GCFs of the given sets of numbers as determined using the continuous division method.