The relationship between the pairs can be understood in terms of ratios. In the first pair, 22 is to 555 as 55 is to 1000 because both pairs represent a proportional increase. Specifically, if you multiply 22 by 25.23, you get approximately 555, and if you multiply 55 by 18.18, you get 1000. This shows that both pairs maintain a consistent scaling factor.
The expression can be simplified step by step. First, calculate the multiplication: (55 \times 0 = 0). Then, substitute that back into the expression: (555 - 555 - 0). This simplifies to (555 - 555 = 0). Therefore, the final result is (0).
55% of 1,000= 55% * 1000= 0.55 * 1000= 550
55.5 cents or $.555
Find the Sum to n terms of the series 5 5+55+555+ +n Terms
0.555 = 555/1000 = 111/200
In this analogy, the relationship between 22 and 555 is a multiplication relationship, where 22 is being multiplied by 25 to get 555 (22 x 25 = 555). To find the answer for the analogy 55 is to what, we would need to apply the same multiplication relationship. Therefore, 55 multiplied by 25 is 1375, making the answer to the analogy 55 is to 1375.
1165
The GCF is 5.
The expression can be simplified step by step. First, calculate the multiplication: (55 \times 0 = 0). Then, substitute that back into the expression: (555 - 555 - 0). This simplifies to (555 - 555 = 0). Therefore, the final result is (0).
111
One kilometre is equal to 1000 x 1000 = 1000000 millimetres. Therefore, 555 kilometres is equal to 555 x 1000000 = 555000000 millimetres.
55% of 1,000= 55% * 1000= 0.55 * 1000= 550
.22 Times 55 = 12.1%Twenty-two is 40 percent of 55. In fraction form, the answer is 2/5.
(8*8)+324-7+(22/555)=381.03963
555;;5;;5..55
55.5 cents or $.555
Find the Sum to n terms of the series 5 5+55+555+ +n Terms