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MrRa [10]
2 years ago
10

Find the domain and range

Mathematics
1 answer:
alexandr1967 [171]2 years ago
6 0

Answer:

Domain: all real numbers (all reals)

Range: y> OR EQUAL TO -2

Step-by-step explanation:

Hope this helps! ;-)

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What is the area of the figure below?<br> 3 5/6in 6in
atroni [7]

Answer:

120

Step-by-step explanation:

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The point (1, −1) is on the terminal side of angle θ, in standard position. What are the values of sine, cosine, and tangent of
defon
The abscissa of the ordered pair, that is the x-coordinate, is equal to 1 and the ordinate, the y-coordinate, is equal to -1. In the cartesian plane, this point lies in the fourth (IV) quadrant. The standard position of the angle is that which has one of its side is in the x-axis.

Solve for the hypotenuse of the right triangle formed.
           h = sqrt((-1)² + (1)²) = √2
Below items show the calculation for each of the trigonometric functions.

 sin θ = opposite/hypotenuse = y/h = (-1)/(√2) = -√2/2
 cos  θ = adjacent/hypotenuse = x/h = (1)/√2 = √2/2
tan θ = opposite/adjacent = y/x = -1/1 = -1
7 0
3 years ago
What is the inverse operation for this equation below
mina [271]
The answer is subtraction
6 0
3 years ago
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1 х Given g(x)=
yarga [219]

(a) Since g(x)=\sqrt[3]{x} and h(x) = \frac1{x^3}, we have

(g\circ h)(x) = g(h(x)) = g\left(\dfrac1{x^3}\right) = \sqrt{3}{\dfrac1{x^3}} = \dfrac1x

We're given that

(f \circ g \circ h)(x) = f(g(h(x))) = f\left(\dfrac1x\right) = \dfrac x{x+1}

but we can rewrite this as

\dfrac x{x+1} = \dfrac{\frac xx}{\frac xx + \frac1x} = \dfrac1{1+\frac1x}

(bear in mind that we can only do this so long as <em>x</em> ≠ 0) so it follows that

f\left(\dfrac1x\right) = \dfrac1{1+\frac1x} \implies \boxed{f(x) = \dfrac1{1+x}}

(b) On its own, we may be tempted to conclude that the domain of (f\circ g\circ h)(x) = \frac1{1+x} is simply <em>x</em> ≠ -1. But we should be more careful. The domain of a composite depends on each of the component functions involved.

g(x) = \sqrt[3]{x} is defined for all <em>x</em> - no issue here.

h(x) = \frac1{x^3} is defined for all <em>x</em> ≠ 0. Then (g\circ h)(x) = \frac1x also has a domain of <em>x</em> ≠ 0.

f(x) = \frac1{1+x} is defined for all <em>x</em> ≠ -1, but

(f\circ g\circ h)(x)=f\left(\frac1x\right) = \dfrac1{1+\frac1x}

is undefined not only at <em>x</em> = -1, but also at <em>x</em> = 0. So the domain of (f\circ g\circ h)(x) is

\left\{x\in\mathbb R \mid x\neq-1 \text{ and }x\neq0\right\}

7 0
3 years ago
The difference of 0.015 and 4.76
Vedmedyk [2.9K]

Answer:

-4.745

Step-by-step explanation:

hope this is helpful.

8 0
3 years ago
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