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4 years ago

In two or more complete sentences, identify the parent function, and describe the transformations that were applied to

Mathematics

1 answer:

lord [1]4 years ago

8 0

The parental function is $y=\sqrt{x}$ and to obtain the equation $y = \sqrt{2x+6}-3$ we must first resize it (multiply x by 2), then move it 6 units to the left (2x + 6) and after all, go 3 units down with the graph

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Which expressions are equivilant to 6^16?

belka [17]

The expressions which are equivalent to 6¹⁶ are

$(6^{8}) ^{2}$

$(6^{-2}) ^{\times -8}$

and $(6^{-4}) ^{\times -4}$

<h3>Equivalent expressions </h3>

From the question, we are to determine which of the given expressions are equivalent to 6¹⁶

From one of the laws of indices, we have that

$x^{y\times z} = (x^{y})^{z}$

The given expression, 6¹⁶, can be expressed as

$6^{8\times 2}$

$6^{-2\times -8}$

$6^{-4\times -4}$

Then,

$6^{8\times 2}= (6^{8}) ^{2}$

$6^{-2\times -8}= (6^{-2}) ^{\times -8}$

$6^{-4\times -4}= (6^{-4}) ^{\times -4}$

Hence, the expressions which are equivalent to 6¹⁶ are

$(6^{8}) ^{2}$

$(6^{-2}) ^{\times -8}$

and $(6^{-4}) ^{\times -4}$

Learn more on Equivalent expressions here: brainly.com/question/21643960

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4 0

2 years ago

Each side of a square courtyard is 17 yards long. It costs $28.73 per yard to replace the brick wall around the courtyard. How m

sp2606 [1]

Answer

1953. 64

Step-by-step explanation:

6 0

3 years ago

Frank is 4 times as old as Lin. The difference in their ages is equal to Lin’s age plus 8. How old is each?

Minchanka [31]

Let Lin be x years old.
Lin = x
Frank = 4x

<span>The difference in their ages is equal to Lin’s age plus 8
</span>⇒4x - x= x + 8

Solve x:
4x - x= x + 8

Combine like terms:
3x = x + 8

Take away x from both sides:
2x = 8

Divide by 2 on both sides:
x = 4

Lin is 4 years old.
Frank is 4 x 4 = 16 years old.

Answer: Lin is 4 years old and Frank is 16 years old.

7 0

3 years ago

Read 2 more answers

Which formula can be used to describe the sequence below? <br> 29, 9, 3, 1, 1/3,.....

Maksim231197 [3]

Answer:

Answer is $3^{4-n}$