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azamat
3 years ago
13

PLEASEEE HELPPP!!!!! Select all that are equal to 6^4(6^-5)

Mathematics
2 answers:
alisha [4.7K]3 years ago
4 0

Answer:

6/5, 12/10, 18/15, 24/20, 30/25, 36/30, 42/35, 48/40, 54/45, 60/50, 66/55, 72/60, 78/65, 84/70, 90/75, 96/80, 102/85, 108/90, 114/95, 120/100,

Step-by-step explanation:

these are all evuvalent to taht fraction

joja [24]3 years ago
3 0

Answer:

1/6, 6⁻¹, 1/6¹

Step-by-step explanation:

First, evaluate 6⁴(6⁻⁵).

6⁴(6⁻⁵)

Evaluate 6⁴.

1296(6⁻⁵)

Evaluate 6⁻⁵.

1296(1/7776)

Multiply the values.

1/6

Now, evaluate all the terms and look for the values that equal 1/6.

1/6⁻¹

Evaluate 6⁻¹.

1/(1/6)

Divide.

6

1/6 is an answer because it matches the term and doesn't need simplifying.

6⁻¹

Evaluate 6⁻¹.

1/6

1/6¹

Evaluate 6¹.

1/6

1/-6 is not an answer since 1/-6 can be simplified to -(1/6).

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Veronica got 3 times as many gifts as Natalie. Together Veronica and Natalie got a total of 12 gifts how many gifts did Natalie
fenix001 [56]
The equation we'll use for this is:Total Gifts = Veronica's Gifts (v) + Natalie's Gifts (n).
12 = v + n
The problem says Veronica got 3 times as many gifts as Natalie.
You can directly translate this into an equation!
v = 3 * n = 3n.  This means we can replace any v with 3n.
So, 12 = v + n = 3n + n = 4n
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5 0
3 years ago
Which equation can be rewritten as x + 4 = x2? Assume x greater-than 0 StartRoot x EndRoot + 2 = x StartRoot x + 2 EndRoot = x S
Mila [183]

We have been given an equation x+4=x^2. We are also told that x is greater than 0. We are asked to choose the equation that can be written as our given equation.

Since x is greater than, so we will take positive root on both sides of our given equation as:

\sqrt{x+4}=\sqrt{x^2}

\sqrt{x+4}=x

Upon looking at our given choices, we can see that option C is same as our answer.

Therefore, option C is the correct choice.

6 0
3 years ago
Read 2 more answers
URGENTEE. NON SO RISOLVERE QUESTO PROBLEMA.
Marrrta [24]

the question in English


Draw a rectangle having the base congruent to the nine sevenths of the height.

Let

b-------> the base of rectangle

h-------> the height of rectangle

we know that

b=(9/7)*h-------> this is the equation to obtain the base of the rectangle for a given height

examples

1) for h=7 units

b=(9/7)*7-------->b=9 units

the dimensions are 9 units x 7 units------> see the attached figure

2) for h=5 units

b=(9/7)*5-------->b=(45/7) units

the dimensions are (45/7) units x 5 units

The answer in Italian

Facciamo

b-------> base del rettangolo

h-------> altezza del rettangolo

Noi sappiamo che

b=(9/7)*h-------> questa è l'equazione per ottenere la base del rettangolo per una determinata altezza

esempi

1) per h=7 units

b=(9/7)*7-------->b=9 units


le dimensioni sono 9 units x 7 units-----> vedere la figura allegata

2) per h=5 units

b=(9/7)*5-------->b=(45/7) units


le dimensioni sono (45/7) units x 5 units

4 0
3 years ago
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