Answer:
{-3, -1, 3, 4}
Step-by-step explanation:
(-5,4) (-2,-1) (-1,3) (4,-3)
The outputs are the y-values
{-3, -1, 3, 4}
3 pine trees for every 8 oak trees
14 / 3 = 4 2/3
8 x 4 2/3 = 21 1/3, which rounds to 21
21 oak trees
3x - 5x = 3 + 4
Combine like terms
2x = 7
Divide both sides by 2
x = 7/2
Answer:
a) The limit doesnt exist.
b) The limit exists and its value is 1/10
Step-by-step explanation:
a) We take the highest power (x⁴) as common factor in both the numerator and the denominator.

The limit of the numerator is 1 (when x goes to infinity) and the limit on the second part is 0. Hence the limit doesnt exist (it goes to infinity).
b) Note that if we multiply √x - 5 by its conjugate of , which is √x + 5, we obtain x - 25, thus

Hence, the limit exists and its value is 1/10.