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3 years ago

10

A number is greater than -4 and less than 9. What is the LEAST possible integer value of this number? The LEAST possible integer

value is _____.

1 answer:

Yuri [45]3 years ago

7 0

Answer:

10

Step-by-step explanation:

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3 years ago

Determine the x- and y-intercepts of the graph of y = 1/4x - 2

Olegator [25]

8,-2. place the x as 8 and y as -2.

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4 years ago

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how long will it take b and c to equal the same if b starts with 30,000 with an raise of 2400 and c starts with 36000 with a rai

Rufina [12.5K]

The easiest way is to make equations y=2400x+30000 and y=2000+36000
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4 years ago

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Rasek [7]

D because counterclockwise is turning to your left

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4 years ago

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enot [183]

Since g(h(x))=h(g(x))= x, hence functions h and g are inverses of each other

Given the functions expressed as:

$h(x) =\sqrt{2x+2}\\g(x)\frac{x^2-2}{2} \\$

In order to check whether they are inverses of each other, we need to show that h(g(x)) = g(h(x))

Get the composite function h(g(x))

$h(g(x))=h(\frac{x^2-2}{2} )\\h(g(x))=\sqrt{2(\frac{x^2-2}{2} )+2}\\h(g(x))=\sqrt{x^2-2+2} \\h(g(x))=\sqrt{x^2}\\h(g(x))=x$

Get the composite function g(h(x))

$g(h(x))=\frac{(\sqrt{2x+2} )^2-2}{2} \\g(h(x))=\frac{2x+2-2}{2}\\g(h(x))=\frac{2x}{2}\\g(h(x))=x$

Since g(h(x))=h(g(x))= x, hence functions h and g are inverses of each other

Learn more on inverse functions here; brainly.com/question/14391067

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3 years ago

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