Answer:
a. p(x) and q(x) have the same domain and the same range.
Step-by-step explanation:
Which statement best describes the domain and range of p(x) = 6–x and q(x) = 6x? a. p(x) and q(x) have the same domain and the same range. b. p(x) and q(x) have the same domain but different ranges. c. p(x) and q(x) have different domains but the same range. d. p(x) and q(x) have different domains and different ranges.
Answer: The domain of a function is the set of all values for the independent variable (i.e the input values, x values).
The range of a function is the set of all values for the dependent variable (i.e the output values, y values).
Both p(x) = 6–x and q(x) = 6x are linear functions, the domain and range of a linear function is the set of all real numbers i.e for a linear function:
Domain = (-∞, ∞)
Range = (-∞, ∞)
Therefore p(x) and q(x) have the same domain and the same range.
So... let us say, we have an integer "a"
a consecutive integer of that can either be a-1 or a+1, since it's before and after "a", anyhow, let us use a+1
so "a" is the smaller one, and a+1 the bigger consecutive integer
twice the smaller, 2*a or 2a
added to
2a +
three times the larger one
the larger is a+1, three times that is 3(a+1)
and that added to 2a +
2a + 3(a+1)
is 96
thus 2a + 3(a+1) = 96
solve for "a", to find the smaller integer
and the bigger, is just a+1
Answer:
46,675
Step-by-step explanation:
So the given expression can be written as:
(81x^2 * y^3 + z)
Given: x=3, y=4, z=19
we have to put each value <u>in the equation above</u>
=> (81(3)^2 * 4^3 + 19)
Among the 'power', 'multiplication' and 'addition', power has the highest priority, so:
=> (81*9 * 64 + 19)
Multiplication has the second highest priority,
=> (729*64+19)
=> (46,656+19)
=> (46,675)
Identity, <span>For example, x + x = 2x is </span>true for every value<span> of x.</span>