I can see two different ways to place the parentheses in that question. Here are both answers: ( e-2 ) x infinity = infinity ( e-2 x infinity ) = zero
The end behavior of a function is how the function acts as it approaches infinity and negative infinity. All even functions such as x^2 approach infinity in the y-axis as x approaches infinity and odd functions such as x^3 approach positive infinity in the y- axis as x approaches positive infinity and negative infinity in the y- axis as x approaches negative infinity. If their is a negative leading coefficient then it is just flipped.
x can go to + or - infinity. f(x) is limited from + 1/2 to - 1/2.
zeros values at which an equation equals zero are called roots,solutions, or simply zeros. an x-intercept occurs when y=o ex.) y=x squared - 4 0=(x-2)(x+2) (-infinity,-2)(-2,2) (2,infinity)
Oh, dude, infinity is like this never-ending party where everyone's invited! So, the factors of infinity would technically be any number that, when multiplied, gives you infinity. But like, who's got time to calculate that? Just know that infinity is the ultimate cool kid in the math world.
I can see two different ways to place the parentheses in that question. Here are both answers: ( e-2 ) x infinity = infinity ( e-2 x infinity ) = zero
(-infinity, infinity)
anything can be put into it so... (-infinity,infinity)
It depends. The determining factor is whether the numerator goes to infinity faster or slower than the denominator. If the numerator goes faster, then the answer is infinity. For example, as x goes to infinity, exp(x)/x goes to infinity. If the numerator goes slower, then the answer is zero. For example, as x goes to infinity, x/exp(x) goes to zero. If they go at the same rate, then the answer is intermediate. For example, 2x/x is 2 for all x, including when x goes to infinity.
(x+2)/(x+2) = 1x equals infinity
-infinity to positive infinity
For all whole numbers X = -2, [infinity to - infinity]
The end behavior of a function is how the function acts as it approaches infinity and negative infinity. All even functions such as x^2 approach infinity in the y-axis as x approaches infinity and odd functions such as x^3 approach positive infinity in the y- axis as x approaches positive infinity and negative infinity in the y- axis as x approaches negative infinity. If their is a negative leading coefficient then it is just flipped.
As X approaches infinity it approaches close as you like to 0. so, sin(-1/2)
This is the graph of a diagnol line. Range: (-infinity, infinity)
Assuming the equation as: y3x-2 =0 Then: 3xy = 2 or y = 2/3x for x = 0, y = infinity for x = 1, y = 2/3 for x = 10, y = 2/30 for x = infinity, y = 0
x can go to + or - infinity. f(x) is limited from + 1/2 to - 1/2.