what is the biggest decimal out of these 5

.051200
067.950
011.375
.019000
0.032

no links. I will give brainliest to the right answer​

The Correct choices are :

Answer:

Step-by-step explanation:

The table shown inconsistent change of price over the year. The price drops down and is negative.

Correct choices are:

The diameter of the small volcano 'Pico' would be = 8km

An isoline is defined as the line found on a map that has constant value of either distance, temperature or rainfall.

The isoline that is used in the given map above = 2000m.

The number of lines that surrounds the pico volcano = 4

Therefore the diameter of the volcano = 2000×4 = 8000m

But 1000m = 1km

8000m = 8km

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Therefore, the truth value of Proposition 2A is False.

To determine the truth value of Proposition 2A, let's substitute the given truth values for the variables:

A = True

B = True

X = False

Y = False

Now let's evaluate the truth value of each component of the proposition:

(X ⊃ A) • (B ⊃ ∼ Y):

(False ⊃ True) • (True ⊃ ∼ False)

(True ⊃ True) • (True ⊃ True)

True • True

True

(B ∨ Y) • (A ⊃ X):

(True ∨ False) • (True ⊃ False)

True • False

False

[(X ⊃ A) • (B ⊃ ∼ Y)] ⊃ [(B ∨ Y) • (A ⊃ X)]:

True ⊃ False

False

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Answer:

I'm not quite sure what you're trying to get but if you wanted it simplified the answer is 8^32 and if you needed to rewrite the expression the answer is 2^96

Answer:

\(8^{32}\)  They are looking for the exponent  k = 32

Step-by-step explanation:

\((8^{8}) ^{^{4} }\)  this means that we have

\(8^{8}\) four times

\(8^{8}\) x \(8^{8}\) x \(8^{8}\) x \(8^{8}\)  Each one of these is 8 8's

(8x8x8x8x8x8x8x8)x(8x8x8x8x8x8x8x8)x(8x8x8x8x8x8x8x8)x(8x8x8x8x8x8x8x8)

How many 8s is that?  32.

The power or powers principal tells us that we can just multiply the exponents.  (8 x 4) = 32

The median of a trapezoid is parallel to the bases and equal in length to the average of their lengths. This is due to the midpoint theorem and the definition of the average.

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The statement that is not true is d. The slope of the regression line is the estimated value of y when x equals zero.

The slope of the regression line represents the change in the dependent variable (y) for a unit change in the independent variable (x).

It is not necessarily the estimated value of y when x equals zero. The value of y when x equals zero is given by the y-intercept, not the slope of the regression line.

From that we conclude that the correct option is d, the false statetement is "the slope of the regression line is the estimated value of y when x equals zero."

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The average daily number of rotations for one of your tires is 16,815.

To calculate the average daily number of rotations for one of your tires, you need to divide the total distance you drive in a day (20 miles) by the circumference of your tire.

However, you need to make sure that the units are consistent.

Let's assume that the circumference of your tire from problem 1 is 6.28 feet.

Converting 20 miles to feet, we get:
20 miles = 20 x 5280 feet (1 mile = 5280 feet)
= 105,600 feet

Now, dividing 105,600 feet by the circumference of your tire, we get:
105,600 ft ÷ 6.28 ft/rotation = 16,815 rotations per day (rounded to the nearest whole number)

Therefore, the average daily number of rotations for one of your tires is 16,815.

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It would grow by approximately 1.6668 inches to 1.2504 inches

In Lixue's garden, the green pepper plants grew 5 inches in 3-4 months. To find out how many feet they can grow in one month, we can use the given information.

Let's start by converting the inches to feet. Since there are 12 inches in a foot, we divide 5 inches by 12 to get the equivalent in feet: 5 inches ÷ 12 = 0.4167 feet (rounded to four decimal places).

Now, we need to determine how much they can grow in one month. Since the plants grew 0.4167 feet in 3-4 months, we divide this amount by the number of months to find their average monthly growth.

If we assume that the plants grew 0.4167 feet in 3 months, their monthly growth rate would be 0.4167 feet ÷ 3 months = 0.1389 feet per month (rounded to four decimal places).

If we assume that the plants grew 0.4167 feet in 4 months, their monthly growth rate would be 0.4167 feet ÷ 4 months = 0.1042 feet per month (rounded to four decimal places).

Therefore, based on the given information, the green pepper plants can grow approximately 0.1389 feet to 0.1042 feet in one month, depending on whether we consider a 3-month or 4-month timeframe.

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Answer:

178.3ft

Step-by-step explanation:

still using the same formula

Answer:

Glen travled 250 miles

Step-by-step explanation:

subtract 35 from 160 because that is the up front payment and then divide that answer by .50

Answer:

1,2,5

Step-by-step explanation:

That is just the definition of an element :) the other two answers contradict these.

Answer:L, Q & N, R

Step-by-step explanation:These both intersect eachother. hope this helps

I don't see any particular vertical angle so for the time being there is no answer lol

Answer:

B

Step-by-step explanation:

To determine which point lies on the line, substitute the x- coordinate of the point into the equation and if the value equals the y- coordinate of the point then it lies on the line.

A (4, 8)

y = - 3(4) + 4 = - 12 + 4 = - 8 ≠ 8 ← not on line

B (4, - 8 )

y = - 3(4) + 4 = - 12 + 4 = - 8 ← lies on line

C (- 4, 8 )

y = - 3(- 4) + 4 = 12 + 4 = 16 ≠ 8 ← not on line

D (- 4, - 8 )

y = - 3(- 4) + 4 = 12 + 4 = 16 ≠ - 8 ← not on line

The point lying on the line is (4, - 8 ) → B

Step-by-step explanation:

f(x) = (x+2)(2-1)

= x(2-1)+2(2-1)

= 2x-x + 4-2

= 2x - x + 2

The rate of travel for the entire trip is: 20 miles/hours

It is a physical quantity that indicates the displacement of a mobile per unit of time, it is expressed in units of distance per time, for example (miles/h, km/h).

The formula and procedure we will use to solve this exercise is:

vm= x(total)/t(total)

Where:

Applying the average velocity formula we get:

vm= x(total)/t(total)

vm= 80 miles/4 hours

vm= 20 miles/hour

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Answer:

Avas unit rate is for a mile 16.6666666667 minutes. while Mauras is 15 mins

Step-by-step explanation:

It would take Ava 16.6666666667 to run a mile, while it would take Maura 15 minutes to run a mile.

Answer:

-9 = d

Step-by-step explanation:

Answer:

d= -9

Step-by-step explanation:

Answer:

176

Step-by-step explanation:

140.8/0.8=176

Hope it helps

Answer:

1.4

Step-by-step explanation:

We need to convert 103/7497 into a percentage.

All we have to do is multiply the fraction by 100:

103/7497 * 100 = 1.37

To one decimal place, the equivalent fraction is 1.4

240 gallons of a 50% antifreeze solution must be mixed with 80 gallons of 10% antifreeze to get a mixture that is 40% antifreeze.

Let's call the amount of 50% antifreeze solution that we want to mix with the 80 gallons of 10% antifreeze "x".

The total volume of the mixture after mixing x gallons of 50% antifreeze solution with 80 gallons of 10% antifreeze solution is given by (x + 80) gallons.

The concentration of antifreeze in the mixture is given by the weighted average of the antifreeze concentrations in the two solutions, where the weight for each solution is proportional to its volume:

(0.5x) + (0.1 * 80) = (0.4 * (x + 80))

Expanding and solving for x, we get:

0.5x + 8 = 0.4x + 32

0.1x = 24

x = 240

Therefore, we need to mix 240 gallons of 50% antifreeze solution with 80 gallons of 10% antifreeze solution to get a mixture that is 40% antifreeze.

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Answer:

y = 3/4x - 3

m= 3/4

y = (0,-3)

a) The values of t for which f(t) is a real number are in the interval (-∞, 4] ∪ [4, ∞).

b) When f(t) = 4, the values of t are {-2√2, 2√2}.

In part a), we need to find the values of t for which the function f(t) is a real number. Since f(t) involves the square root of a quantity, the expression inside the square root must be non-negative to obtain real values. Therefore, we set 2 - 4t ≥ 0 and solve for t. Adding 4t to both sides gives 2 ≥ 4t, and dividing by 4 yields 1/2 ≥ t. This means that t must be less than or equal to 1/2. Hence, the interval notation for the values of t is (-∞, 4] ∪ [4, ∞), indicating that t can be any real number less than or equal to 4 or greater than 4.

In part b), we set f(t) equal to 4 and solve for t. The given equation is √2 - 4 = 4. Squaring both sides of the equation, we get 2 - 8√2t + 16t² = 16. Rearranging the terms, we have 16t² - 8√2t - 14 = 0. Applying the quadratic formula, t = (-b ± √(b² - 4ac)) / (2a), where a = 16, b = -8√2, and c = -14, we find two solutions: t = -2√2 and t = 2√2. Therefore, the set notation for the values of t is {-2√2, 2√2}, listed in ascending order.

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The density of the material in ounce per liter is 0.1059 ounce per liter.

The ounce per liter conversion selector on this page selects the density measurement unit to convert to starting from ounces per liter (oz/L).

Given that,

Density = 3 grams per fluid ounce

Convert grams to ounce.

1 grams = 0.0353 ounce

Then

Density = 3 * 0.0353 ounce per fluid grams

             = 0.1059 ounce per fluid grams

Convert fluid gram to liter

Density = 0.1059 ounce per 1000 liter

             = 0.0001059 ounce per liter

Hence, the density in ounce per liter is 0.0001059 ounce per liter.

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Answer:

The elimination method is often preferred over graphing because it is much _________.  

Step-by-step explanation:

In elimination, you must multiply one or both equations (if necessary) by a constant to have coefficients of one variable that are opposites. Then, you can add the equations to eliminate one of the variables and solve for the remaining variable.

hope i helped you. :)

Answer: To make 20 oz of hair dye, the hairstylist needs to use 1 and 1/8 oz of red tone, 3/4 oz of gray tone and 5/8 oz of brown tone.

We can use proportionality to figure out how much of each dye color is needed.

Let's call the amount of red dye needed x, the amount of gray dye needed y and the amount of brown dye needed z.

According to the proportionality, we can write the following equation:

(1 + 1/8)x + (3/4)y + (5/8)z = 20

To find the amount of each dye color needed, we can solve this equation for x, y and z.

First, we can clear the fractions by multiplying all terms by 8:

(8 + 1)x + (6)y + (5)z = 160

Now we can solve for x:

9x + 6y + 5z = 160

x = (160 - 6y - 5z)/9

Similarly, we can solve for y and z:

y = (160 - 9x - 5z)/6

z = (160 - 9x - 6y)/5

Now we can substitute the desired amount of 20 oz into the equation and solve for x, y and z

Step-by-step explanation:

Answer:

13 and 15

Step-by-step explanation:

13 and 15 are consecutive odd numbers and

13 + 15 = 28