Please help i dont understand

The correct order from least to greatest is log₂ 26, log₂ 33, log 26, eln 4, the correct option is D.

We are given that;

The logs log, 26, log, 33 and log3 26

Now,

We can simplify these expressions using the following identities:

eln x = x

log a a = 1

log a (b × c) = log a b + log a c

log a (b / c) = log a b - log a c

Using these identities and the properties of logarithms listed above, we can compare the given expressions as follows:

A. eln 4 = 4; log 26 < log 33; so we have:

4 < log 26 < log 33

B. eln 4 = 4; so we have:

log 33 < 4 < log 26 < log 26

C. eln 4 = 4; so we have

log₂ 26 < log 26 < log 33 < 4

D. eln 4 = 4; so we have:

log₂ 26 < log₂ 33 < log 26 < 4

Therefore, by logarithm the answer will be log₂ 26, log₂ 33, log 26, eln 4.

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Answer:

6^5

Step-by-step explanation:

You too, btw!

Answer:

6 with a small 5 on the side so press the button with the a and the small be then put 6 and 5 as the small number

exponents are just 6 x 6 x 6 x 6 x 6 just count the number of 6's and put it as the little number if that names sense

Step-by-step explanation:

Answer:

its 6.78 i believe

Step-by-step explanation:

Step-by-step explanation:

The bisection method is a root-finding algorithm that repeatedly bisects an interval and then selects a subinterval in which a root must lie for further processing. To apply the bisection method to the equation x^3 - x - 9 = 0, you need to find two initial values a and b such that f(a) and f(b) have opposite signs. This means that there is at least one root of the equation in the interval [a, b].

Let’s take a = 2 and b = 3 as our initial interval. We can see that f(2) = 2^3 - 2 - 9 = -1 and f(3) = 3^3 - 3 - 9 = 18, so f(a) and f(b) have opposite signs.

Now we can apply the bisection method as follows:

Calculate the midpoint c = (a + b)/2 = (2 + 3)/2 = 2.5.

Evaluate f© = 2.5^3 - 2.5 - 9 ≈ 5.625.

Since f© > 0 and f(a) < 0, there must be a root in the interval [a, c]. So we set b = c and repeat the process.

Calculate the new midpoint c = (a + b)/2 = (2 + 2.5)/2 = 2.25.

Evaluate f© ≈ 1.765625.

Since f© > 0 and f(a) < 0, there must be a root in the interval [a, c]. So we set b = c and repeat the process.

We can continue this process until we reach the desired level of accuracy.

The given expression is

Let's replace x = 2, and z = 5.

Answer: equation of the plane is 5x - y - z - 7 = 0  

same as ( 5x - y - z = 7 )

Step-by-step explanation:

Given data;

5x - y - z = 6

therefore vector of plane is n° = ( 5, -1, -1)

so equation will be

n°(x-x₀, y-y₀, z-z₀) = 0

( 5, -1, -1) (x-x₀, y-y₀, z-z₀) = 0

5(x- (1)) -1(y - (-1)) -1(z - (-1)) = 0

5x - 5 - y - 1 - z - 1 = 0

5x - y - z - 7 = 0

Therefore equation of the plane is 5x - y - z - 7 = 0  

same as ( 5x - y - z = 7 )

The required equation is g(x) = 10(3)x which is the correct answer would be an option (A).

The graph of g(x) is obtained by stretching the graph of f(x) vertically by a factor of 2.

Since the vertical stretch of a graph multiplies the y-coordinates of each point on the graph by a constant factor, the equation of g(x) must be obtained by multiplying the y-coordinate of each point on the graph of f(x) by 2.

In the given equation f(x) = 5(3)x, the y-coordinate of each point on the graph of f(x) is 5(3)x.

Thus, to stretch the graph of f(x) vertically by a factor of 2, we need to multiply this y-coordinate by 2 to get the y-coordinate of the corresponding point on the graph of g(x). This gives us the following equation for g(x):

⇒ g(x) = 2 × 5(3)x = 10(3)x

Therefore, the required equation is g(x) = 10(3)x.

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Given statement solution is :- It  would cost $680 to install tile in the dining room and $315 to install carpet in the bedroom.

To find the cost of installing tile in the dining room and carpet in the bedroom, we need to calculate the areas of both rooms first.

Given:

Every 2 centimeters on the floor plan represents 1 meter of the house.

Dining Room:

On the floor plan, the dining room is 8 cm by 10 cm.

Converting this to meters, the dimensions of the dining room are 8 cm / 2 = 4 meters by 10 cm / 2 = 5 meters.

The area of the dining room is 4 meters * 5 meters = 20 square meters.

Bedroom:

On the floor plan, the bedroom is 6 cm by 10 cm.

Converting this to meters, the dimensions of the bedroom are 6 cm / 2 = 3 meters by 10 cm / 2 = 5 meters.

The area of the bedroom is 3 meters * 5 meters = 15 square meters.

Now, let's calculate the costs.

Cost of Tile:

The cost of installing tile is $34 per square meter.

The area of the dining room is 20 square meters.

Therefore, the cost of installing tile in the dining room is 20 square meters * $34/square meter = $680.

Cost of Carpet:

The cost of installing carpet is $21 per square meter.

The area of the bedroom is 15 square meters.

Therefore, the cost of installing carpet in the bedroom is 15 square meters * $21/square meter = $315.

Therefore, it would cost $680 to install tile in the dining room and $315 to install carpet in the bedroom.

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Answer:

step by step explanation:

1. 9 4. -12

2. -48 5. 0

3. 17 6. 1

Answer:

x = -1

Step-by-step explanation:

6+4 = 10

14-10 = 4

2x + 6 = 4

2x (-2) = -2

-2 + 6 = 4

Answer:

240

Step-by-step explanation:

According to law of exponential growth,

\(y=y_0e^{kt}\)

Here, \(y_0\) denotes the initial amount and k is the rate constant of the equation.

Now, the initial population is 240 bacteria.

Put \(y_0=240\)

So,

\(y=240e^{kt}\)

The population after 12 hours is double the population after 1 hour.

\(y(12)=2y(1)\)

\(240e^{12k}=240e^{k} \\e^{12k}=e^{k} \\e^{12k-k}=1\\e^{11k}=1\\11k=log 1=0\\k=0\)

(Formulae used: \(\frac{e^x}{e^y}=e^{x-y}\,,\,log 1=0\))

So,

\(y=240e^{0}=240\\y=240\)

Therefore,

Number of bacteria after 3 hours = 240

Answer:

41.93 degrees

Step-by-step explanation:

I don't need the vbucks, thank you very much

I believe the questions are the same here: https://brainly.com/question/24851003

Answer is there

The probabilities, using it's concept, are given as follows:

The probability of an event in an experiment is calculated as the number of desired outcomes in the context of the experiment divided by the number of total outcomes in the context of the experiment.

For the probability P(C|D), the outcomes are given as follows:

Hence the probability is:

P(C|D) = 20/55 = 4/11.

For the probability P(D|C), the outcomes are given as follows:

Hence the probability is:

P(Sweet Foods|Left-Handed) = 20/32 = 5/8.

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Answer:

0.364

0.625

Step-by-step explanation:

Answer: 38

Step-by-step explanation: i dont know

Answer:

38

Step-by-step explanation:

hey there!

so if you didn't know ll means absolute value

the absolute value of -35 is 35

the absolute value of 7 is 7

the absolute value of-5 is 5

the absolute value of -4 is 4

and -(-5) the two negative signs cancel out to make it +5

now we have 35+7-5-4+5

35+7=42

42-5=37

37-4=33

33+5=38

so the answer would be 38

Answer:

f(x) = 2/5x^2.

Step-by-step explanation

Take the quadratic function x^2.

A vertical compression of 2/5  would transform it to:

f(x) = 2/5 x^2.

Answer:

250

Step-by-step explanation:

Answer:

$84

Step-by-step explanation:

$80 * .05=4.00

$80 +4=$84.00

Answer:

10 and 5

Step-by-step explanation:

Answer:

B

Step-by-step explanation:

if the number of chocolate changes the number of calories changes too

give brainlest if correct thank you :)

Answer:

i dont know what the problem is

Step-by-step explanation:

Answer:

8.64

Step-by-step explanation:

8.64

\(12\;percent\;of\;72=8.64\)

Answers:

Domain:  \(x \ge -5\)

Range:  \(y \ge -2\)

========================================

Explanation:

The domain is the set of all allowed x values of a function. The point on the very left shows that x = -5 is the smallest value possible. So this means the domain consists of x values such that x = -5 or x > -5. We shorten that to \(x \ge -5\)

------------------

The range is the set of possible y outputs. The lowest point is when y = -2 meaning that \(y \ge -2\) is the range (so y can be -2 or larger).

9514 1404 393

Answer:

  (x, y) = (3, 12)

Step-by-step explanation:

Using the given variable definitions, we can write the equations ...

  y = x + 9

  2(x +y) = 30

__

Solving the second equation for y, we have ...

  y = 15 -x

Substituting this into the first equation gives ...

  15 -x = x +9

  6 = 2x . . . . . . . . . add x-9

  3 = x . . . . . . . . . . divide by 2

  y = 3+9 = 12 . . . . substitute into the first equation

The numbers are (x, y) = (3, 12).

If a and b are rational numbers then aᵇ can be rational or irrational.

A rational number is defined as a number that can express the quotient or fraction p/q of two integers, a numerator p, and a non-zero denominator q.

Every integer is a rational number.

We have to prove or disprove that if a and b are rational numbers then aᵇ is also rational

Assume a = 3 and b = 2

aᵇ = 32 = 9 which is a rational number

So the statement is true.

Assume a = 5 and b = 1/2

aᵇ = 5 1/2 = √5 which is not rational

So the statement is false.

Therefore, aᵇ can be rational or irrational.

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Rounded to the nearest dollar, the average daily balance of the credit card for the August 1 through August 31 billing period is $74.

To find the average daily balance of the credit card for the August 1 through August 31 billing period, we need to calculate the sum of the daily balances and divide it by the number of days in the billing period.

Let's calculate the daily balances for each day:

Day 1: Closing Balance = $850

Day 8: Closing Balance = $300

Day 16: Closing Balance = $500

Day 24: Closing Balance = $650

To calculate the daily balances, we need to consider the activities that occurred on each day.

On Day 1, there was no activity recorded, so the closing balance remains at $850.

On Day 8, a payment of $550 was made. Therefore, the closing balance is $850 - $550 = $300.

On Day 16, a purchase of $200 was made. Therefore, the closing balance is $300 + $200 = $500.

On Day 24, a purchase of $150 was made and an adjustment of $4 was applied. Therefore, the closing balance is $500 + $150 - $4 = $650.

Now, let's calculate the average daily balance:

Sum of daily balances = $850 + $300 + $500 + $650 = $2300

Number of days in the billing period = 31

Average daily balance = Sum of daily balances / Number of days = $2300 / 31 ≈ $74.19

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The liter of oil tin contained

The liter of oil used and leak

The liter of oil left in the tin

~nightmare 5474~

Answer:

2.2 l of oil was left.

Step-by-step explanation:

\(Total=10\frac{3}{5} =10.6l\\Used=7\frac{1}{10} =7.1l\\Leaked=1\frac{2}{7} =1.28l\\\)

Total used=7.1l+1.28l=8.38l

\(Left=10.6l-8.38l=2.22l\)

Answer and Explanation: The answer and explanation is in the image.