what is the value of this expression below when x=10
6x-5

Answer:

jacky 12 809 n-t

Step-by-step explanation:

Answer:

he said it not me

Answer:

Should be 251.3 cm^3

Step-by-step explanation:

Use the formula for volume of cylinder

Answer: 61.9%

Step-by-step explanation:

First, add 16 and 26 together to get the total of chicken = 42

Then take 26 divided by 42, then times 100% = 61.9%

Answer:

first one is 432

Step-by-step explanation:took the test and got it right

The height and depth of locker is 40 inch and 5 inch.

In mathematics, volume is the space taken by an object. Volume is a measure of three-dimensional space. It is often quantified numerically using SI derived units or by various imperial or US customary units. The definition of length is interrelated with volume.

here, we have,

As per the known fact, volume of rectangle is calculated by multiplying the entities width, height and depth. Let us assume the depth be d.

So, the height is 4d. Keep the values in formula to find the value of depth.

10800 = 12 × d × 4d

4d² = 10800 ÷ 12

Performing Division

4d² = 900

d² = 900 ÷ 4

Performing Division

d² = 225

d = ✓225

Taking square root

d = 15

The depth of locker is 15 inch.

So, the height = 4d

Height = 4 × 15

Performing multiplication

Height = 60 inch

Therefore, the depth and height of locker is 15 inch and 40 inch.

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complete question:

A locker in the shape of a rectangular prism has a width of 12 inches. Its height is four

times its depth. The volume of the locker is 10,800 cubic inches. Find the height and depth of the locker.

Height:

Answer: $3,346.67

Step-by-step explanation:

Answer:

Alright, so we got k + 9k = 8k - 6.

This means that 10k = 8k - 6.

As a result, we have 2k = -6, and k = - 6/2 = -3

So, k = -3 :)

Answer:

its A

Step-by-step explanation:

Answer:

I think it is (-5,11)

Step-by-step explanation:

I put it into Desmos and that was one of the points.

It will take 3.2 hours to travel 385.00 kilometers at 75.00 miles per hour

From the question, the speed at which you are traveling is 75.00 miles per hour. To determine how long it will take you to travel 385.00 kilometers,

First, we will convert 385.00 kilometers to miles

1 kilometer = 0.621371 miles

∴ 385.00 kilometer = 385 × 0.621371 miles

385.00 kilometer ≅ 239.228 miles

Now, to determine how long it will take to travel a distance of 239.228 miles at a speed of 75.00 miles per hour

From the formula

\(Speed = \frac{Distance }{Time}\)

∴ \(Time = \frac{Distance}{Speed}\)

But, Distance = 239.228 miles and Speed = 75.00 miles per hour

∴ \(Time = \frac{239.228}{75.00}\)

Time = 3.2 hours

Hence, it will take 3.2 hours to travel 385.00 kilometers at 75.00 miles per hour

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Using translation concepts, the equation of the graph F(x) is given as follows:

F(x) = -x² - 3.

A translation is represented by a change in the function graph, according to operations such as multiplication or sum/subtraction in it's definition.

Researching this problem on the internet, the graph of G(x) = x² was reflected over the axis(multiplied by -1), and shifted down 3 units(F(x) -> G(-x) - 3), hence the equation for F(x) is:

F(x) = -x² - 3.

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Answer:

D) 3x + 7y = 49

E) x / 3 = 9

F) 2x + 4

The value of solution of the expressions are,

⇒ 84.05

We have to given that;

The expression is,

⇒ (8 × 10) + (4 × 1) + (5 × 1/00)

Now, We can simplify as;

⇒ (8 × 10) + (4 × 1) + (5 × 1/100)

⇒ 80 + 4 + (5 × 0.01)

⇒ 84 + 0.05

⇒ 84.05

Thus, the value of solution of the expressions are,

⇒ 84.05

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In summary: Sequence 1 has no term out of increasing order. Sequence 2 has the first term out of increasing order at position 2. Sequence 3 has the first term out of increasing order at position 7. Sequence 4 has the first term out of increasing order at position 4. Sequence 5 has the first term out of increasing order at position 3.

1 5 78 99 101 202 400: This sequence is in increasing order throughout, so there is no term that breaks the increasing pattern.

5 2 7 90 85 80 72: The sequence starts with 5, then decreases to 2 (out of increasing order) at position 2.

5 6 9 10 14 21 20: The sequence is increasing until position 6, where it reaches 21. However, the next term, 20, is lower than the previous term, 21 (out of increasing order) at position 7.

3 7 10 9 8 14 17: The sequence starts with 3 and increases until position 3 (10). However, at position 4, the next term, 9, is lower than the previous term, 10 (out of increasing order).

5 77 25 45 22 94 58 99: The sequence is increasing until position 2, where it reaches 77. However, at position 3, the next term, 25, is lower than the previous term, 77 (out of increasing order).

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When it is required to minimize the effect of a few extreme scores, median is the measure of central tendency which is the most appropriate.

This is due to the fact that the median isn't influenced by extreme values, which means it is the middle value when the observations are ordered from least to greatest.There are several measures of central tendency, including the mode, median, and mean.

The most common measure is the mean, but it is greatly affected by the presence of a few very high or very low scores.To ensure that the mean isn't skewed too much by these scores, the median is a better choice. The median is the middle number in a data set when the observations are sorted from smallest to greatest.

In this way, if there are extremely high or low scores, they are not going to influence the median significantly as compared to the mean. Hence, we can say that the median is the most appropriate measure of central tendency when it is desired to minimize the effect of a few extreme scores.

The measure of central tendency that is most appropriate when it is desired to minimize the effect of a few extreme (very high or very low) scores is the median.

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Answer:

17.5

Step-by-step explanation:

90-27=73

4x+3 (reverse the equation)

4/70 - 3

x=17.5

Answer:

265

Step-by-step explanation:

It's a cube, so all sides are the same, so 6.5 x 6.5 x 6.5

This equals 264.625. They want 3 significant figures, so u round to the nearest whole number. Significant numbers are whole numbers. This becomes, 265.

The student's errors are (41)² or (√41)² instead of 41, similarly,  (29)² or (√29)² instead of 29.

The correct equation in standard form of the ellipse x²/b² + y²/a² = 1.

The standard equation of an ellipse is x² a² + y² b² = 1.

x² a² + y² b² = 1. this equation defines an ellipse centered at the origin.

If a > b , a > b , the ellipse is stretched further in the horizontal direction, and if b > a , b > a , the ellipse is stretched further in the vertical direction

A student claims that an equation of the ellipse shown is x²/41 + y²/29 = 1.

The standard equation of an ellipse is x² a² + y² b² = 1.

If we divide by a² * b²,

The final equation is

x²/b² + y²/a² = 1.

If compare with  x²/41 + y²/29 = 1.

We find that,

So, the student's errors are (41)² or (√41)² instead of 41, similarly,  (29)² or (√29)² instead of 29.

Therefore, the correct equation in standard form of the ellipse x²/b² + y²/a² = 1.

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Answer:

SU = 36

Step-by-step explanation:

T is the mid point so the distance of ST and TU is the same. Since ST and TU are the same, 7x + 4 = 10x - 2.

Solve for x

7x + 4 = 10x - 2

7x - 10x = - 2 - 4

-3x = -6

x = 2.

Find SU

SU = ST + TU

= (7x + 4) + (10x - 2)

substitute the value for x into the equation (x=2)

[7(2) + 4] + [10(2) - 2] = 36

I hope this helps :)

Let's denote the number of times Rosie fills the hot tub as n. We want to find the value of n such that the total amount of water exceeds 200 gallons.

The amount of water added in each step can be represented by a geometric sequence with a first term of 50 gallons and a common ratio of 0.8. So, the nth term of the sequence can be given by:

aₙ = 50 * (0.8)^(n-1)

To find the total amount of water added after n steps, we need to sum up the terms of the sequence. The sum of the first n terms of a geometric sequence can be calculated using the formula:

Sₙ = a * (1 - rⁿ) / (1 - r)

In this case, a = 50 and r = 0.8. So, the total amount of water added after n steps is:

Sₙ = 50 * (1 - 0.8ⁿ) / (1 - 0.8)

We want to find the smallest value of n such that Sₙ is greater than 200 gallons.

Therefore, we set up the following inequality:

Sₙ > 200

50 * (1 - 0.8ⁿ) / (1 - 0.8) > 200

Simplifying the inequality:

(1 - 0.8ⁿ) / 0.2 > 200 / 50

1 - 0.8ⁿ > 4

0.8ⁿ < -3

Now, we need to solve for n. However, notice that the left-hand side of the inequality cannot be negative, so there is no solution for n in this case.

Therefore, Rosie cannot fill the hot tub with more than 200 gallons of water using this pattern of adding 80% of the previous amount each time.

Please note that the assumption of adding 80% of the previous amount each time does not lead to a total amount exceeding 200 gallons.

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Using the Indifference curve , the slope of ambrose indifference curve is -2.

Indifference Curve

A bunch of places of consumption where consumer tastes are indifferent is an indifference curve. Indifference curves are usually convex towards the origin.

Rewriting algebraically the equation of the indifference curve U(t, y)=c in the form y=g(t, c),

where g(t, c) is a decreasing convex function of t for c given .

Indifference curve is given by:

x₂ = C − 4x₁¹/²

Slope of the indifference curve = dx₂/dx₁

Hence, Slope of the Ambrose indifference curve = dx₂/dx₁ = -(1/2)(4/x₁¹/²)

=> Slope of the Ambrose indifference curve = -2/x₁¹/²

At (1,6), Slope of the Ambrose indifference curve = -2/x₁¹/² = -2/1= -2

Hence, Slope of the Ambrose indifference curve = -2

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A factor for this biquadratic polynomial equation is 9(y^3+3).

The factor(s) of a polynomial equation are numbers or expressions, that if multiplied together, give the result of the original polynomial equation.

The original polynomial equation is calculated as:

= 6z^4 -4+9(y^3+3)

=  6z^4 - 4+9y^3 + 27

= 6z^4 +9y^3 + 23

The factor from the biquadratic polynomial equation is 9(y^3+3).

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Answer:

choice #3) similar by SSS

The corresponding sides do have the correct ratios.

Answer: 33.93 in

Step-by-step explanation:

we can see it is a right angle there. h is oppsite line of the right triangle and 70in is Hypotenuse. So, we can use the formula sin29 = h/70. Then sin29*70=h. h=33.93 in.

Multiply 4 by 3 to represent the amount he borrowed to the amount of months he did this.  

4 x 3 = 12

So, he owes his mother 12 bucks.

Answer:

0

Step-by-step explanation:

m=y2-y1

____

x2-x1

m=-3-(-3) =(-3+3)/(-36) =0/-36=0

_____

-16-20

The volume of the box can be represented using one variable by expressing it in terms of the side length of the cut-out squares. The volume of this box can be expressed as V2 = (x - 8) * (x + 1 - 8) * 4.    

By considering the dimensions of the cardboard and the cut-out squares, we can set up an equation involving the variable to find the dimensions for which the volume of the boxes produced by both methods will be equal. Let's assume that the width of the cardboard is "x" inches. Since the length of the cardboard is 1 inch longer than its width, the length would be "x + 1" inches.

When a 3 × 3 inch square is cut out from each corner, the dimensions of the remaining rectangle become (x - 6) inches by (x + 1 - 6) inches, which will form the base of the box. The height of the box will be 3 inches.The volume of this box can be expressed as V1 = (x - 6) * (x + 1 - 6) * 3.  Similarly, when a 4 × 4 inch square is cut out from each corner, the dimensions of the remaining rectangle become (x - 8) inches by (x + 1 - 8) inches. The height of the box will be 4 inches.

The volume of this box can be expressed as V2 = (x - 8) * (x + 1 - 8) * 4.    To find the dimensions for which the volumes of both boxes are equal, we can set V1 equal to V2 and solve the resulting equation for x.

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Answer:

Step-by-step explanation:

One interior angle in a regular triacontagon is 168 degrees

so

180 - 168 = 12°

Answer:

A subject and a predicate

Step-by-step explanation:

Have a good day :)