It is not possible to answer the question because it is not clear whether the expression you have in mind is:
sqrt(x + 1) - 3/x - 2
or sqrt[x + 1 - 3/x - 2]
or sqrt(x + 1) - 3/(x - 2)
or sqrt[x + 1 - 3/(x - 2)]
or some other variant.
The answer will depend on any parentheses present in the expression. Until these are given explicitly, it is not possible to answer the question.
As X approaches infinity it approaches close as you like to 0. so, sin(-1/2)
7.3
1.38196601
(4 factorial divided by .4) minus (the square root of 4 divided by .4) or 44 divided by (the square root of 4 divided by .4)
The answer will depend on any parentheses present in the expression. Until these are given explicitly, it is not possible to answer the question.
As X approaches infinity it approaches close as you like to 0. so, sin(-1/2)
1.38196601
7.3
(4 factorial divided by .4) minus (the square root of 4 divided by .4) or 44 divided by (the square root of 4 divided by .4)
Actually 0/0 is undefined because there is no logical way to define it. In ordinary mathematics, you cannot divide by zero.The limit of x/x as x approaches 0 exists and equals 1 so you might be tempted to define 0/0 to be 1.However, the limit of x2/x as x approaches 0 is 0, and the limit of x/x2 as x approaches 0 does not exist .r/0 where r is not 0 is also undefined. It is certainly misleading, if not incorrect to say that r/0 = infinity.If r > 0 then the limit of r/x as x approaches 0 from the right is plus infinity which means the expression increases without bounds. However, the limit as x approaches 0 from the left is minus infinity.
4x-x^2 \ 2-square root 2 multiply 2+squre root x\ 2+squreroot x = 4x-x^2 (2+squre root x) \ 4_x = x(4-x) (2+squre root x) \ 4-x we will cancel the (4-x) so it will be x(2+squre root x) = (0) (2+squre root 0) =0
94786983.8 to the power of 7 divided by 8 minus 67
29.5
55 divied by 6 equels?
The width of a regular octagon equals a side divided by the square root of 2 minus 1. The square root of 2 minus 1 is approximately 0.414213. 24 divided by 0.414213 = 57.9412
The "value" of the function at x = 2 is (x+2)/(x-2) so the answer is plus or minus infinity depending on whether x approaches 2 from >2 or <2, respectively.