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3 years ago

100 PTS What is the minimum value for the function shown in the graph? Enter your answer in the box.

Mathematics

1 answer:

OleMash [197]3 years ago

7 0

By looking at the graph, we can see that the minimum is y = -6.

<h3>How to find the minimum value of a function?</h3>

The minimum of a function is the smallest value that f(x) takes, to see it, we need to find the lowest value of f(x) in the graph.

In this case, the minimum would be the value that the function takes in the troughs, which we can see is equal to -6.

Then we can conclude that the minimum of the function is y = -6

If you want to learn more about functions, you can read:

brainly.com/question/13136492

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In triangle ABC, AC = 4, BC = 5, and 1 < AB < 9. Let D, E and F be the

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3 years ago

Read 2 more answers

4-5

Mrrafil [7]

Comparing with the original expression, the value that will go into the green box is 5

<h3>Exponents and indices</h3>

Given the indices expression below;

$\frac{4^{-5}}{4^4}$

Since 4^-5 is equivalent to 1/4^5, hence the given expression will be equivalent to;

$\frac{1}{4^5\times4^4}$

Comparing with the original expression, the value that will go into the green box is 5

Learn more on exponent here: brainly.com/question/11975096

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2 years ago

What is the value of A when we rewrite 2^x-6 + 2x as A * 2^x?

Leto [7]

Algebraic expressions are expressions that use numbers and variables

The value of A is 65/64

<h3>How to determine the value of A</h3>

The expression is given as:

$2^{x - 6} + 2^x$

Rewrite the expression as:

$2^{x - 6} + 2^x = \frac{2^x}{2^6} + 2^x$

Factor out 2^x

$2^{x - 6} + 2^x = 2^x(\frac{1}{2^6} + 1)$

Rewrite as product

$2^{x - 6} + 2^x = 2^x * (\frac{1}{2^6} + 1)$

The expression to compare with is given as: A * 2^x.

So, we have:

$A * 2^x =2^x * (\frac{1}{2^6} + 1)$

Divide both sides by 2^x

$A =\frac{1}{2^6} + 1$

Take LCM

$A =\frac{1 + 2^6}{2^6}$

$A =\frac{65}{64}$

Hence, the value of A is 65/64