5
Composite numbers less than 70 and greater than 60 are 62, 63, 64, 65, 66, 68 and 69.
There is no product of prime numbers building 66. The sum of prime number is doing it: 13 +53 = 66
1584 as a product of its prime factors is: 2 x 3 x 11 = 66
There are 19 two-digit positive integers greater than 60. 62, 64, 66, 68, 70, 72, 74, 76, 78, 80, 82, 84, 86, 88, 90, 92, 94, 96, 98 Edit: Since you didn't specify greater than 60 up to 100, the answer to your question as written is infinite.
Prime factorization is the finding which prime number multiply to get to make the original number. 66: 1, 2, 3, 6, 11, 22, 33 and 66. Prime Factors: 2, 3, 11 2 x 3 x 11 = 66
66 is 11 times greater than 6
66 is greater than 54.
75 is greater than 66.
It is greater!It is greater!It is greater!It is greater!
No.
No.
Note that 1 yd = 36 in. Then, 2 yds = 72 in, which is greater than 66 in.
65.5
Well, isn't that just a happy little question! When you look at .6 and .66, you can see that .66 is greater because it has more hundredths than .6. Just like adding a few more leaves to a tree can make it fuller and more beautiful, adding more hundredths can make a number greater.
(6+2x)(3) > 66 18 + 6x >66 6x > 48 x > 8 8 is smallest number
Well, honey, let me break it down for you. 66 multiplied by 6 equals 396, while 94 multiplied by 4 equals 376. So, in this little math showdown, 66 multiplied by 6 is greater than 94 multiplied by 4. Math doesn't lie, darling.
First solve the inequality for x. The sum of 6 and twice a number (the unknown, represented by the variable x) multiplied by 3 translates to this expression algebraically: 3(2x + 6). This product is greater than or equal to 66. Expand the multiplication to: 6x + 18, which is greater than or equal to 66. Then subtract 18 from both sides to get: 6x is greater than or equal to 48. Then divide both sides by 6 to get: x is greater than or equal to 8. If x is greater than or equal to 8, then x could be 8 or 9 or 10, etc., any number from 8 on up into infinity! The smallest possible value for x given these constraints is 8.