Responder:
<u>3x² - 3x -3
</u>
Explicación paso a paso:
Dado
Área de una pared = 3x² - 5x + 14
Área de la otra pared = 2x - 17
El área total de las dos paredes es la suma de las áreas de ambas paredes como se muestra;
Área total = 3x² - 5x + 14 + 2x - 17
Área total = 3x² -5x + 2x + 14-17
Área total = 3x² - 3x -3
Por tanto, el área total de ambas paredes es <u>3x² - 3x -3
</u>
Answer:
(0.0263%, 0.0370%)
Step-by-step explanation:
Sample size = n = 420,100
Number of users who developed cancer = x = 133
Proportion of users who developed cancer = p = 
Proportion of users who didnot develop cancer = q = 1 - p = 
Confidence Level = 95%
Z value associated with this confidence level = z = 1.96
The formula to calculate the confidence interval is:

Using the values in above expressions, we get:

and

Thus, the bounds of the confidence interval are:
(0.000263, 0.000370)
This can be expressed in percentages as:
(0.0263%, 0.0370%)
Therefore, a 95% confidence interval estimate of the percentage of cell phone users who develop cancer of the brain or nervous system is (0.0263%, 0.0370%)
This is the volume of the sphere & is not at all a linear function.
A linear function of the form of y=kx (k is a given number/coefficient) where
y & x grow at the same rate. Then whatever the input (x) it will generate an output (y) always in the ration y/x, whereas v=4/3 πr³ (coefficient =k =4/3(π), if r increase by 2 units v will increase by 2³ =8 & for r = 3, v increase by 3³ =27.
In short v increases quicker than r. No it's not a linear function
Step-by-step explanation:
coefficient=w
variable=w
result=
32=w-4
w=4+32
w=36
constant=32,4
Hello!
A cubic function is in the form of
.
All cubic functions have a domain of all real numbers, the range also has a range of all real numbers.
Interval notation is used for representing a function/interval as a pair of numbers. Parentheses and brackets are used to show if the endpoints of a given function/interval are included or excluded. Brackets allow the endpoints to be included while parentheses exclude the endpoint.
Our first instinct would be that the domain is written as [-∞, ∞], but that is incorrect. Infinity is not a number, but it is a concept. This means that they are excluded from the domain.
Therefore, the domain of the function f(x) is (-∞, ∞).