opened.

B. The amount of money in a bank account never changes

C. The amount of water in a cup decreases as it evaporates

D. A flower slowly grows taller

Answer:

Answer:B the amount of money in a bank account never changes.

Step-by-step explanation:

Answer:

**Answer:**

B. The amount of money in a bank account never changes.

**Step-by-step explanation:**

Equilibrium is achieved when the state of a reversible reaction of opposing forces cancel each other out. While in a state of equilibrium, the competing influences are balanced out. Imagine a cup with a hole in it being filled with water from a tap. The level of water in this cup would stay the same if the rate at which the water that flows inside is the same as the water that flows outside. **Option B will be the correct answer because the amount of money going into the account is at the same rate of money coming out of the account.**

The function f is defined by the following rule. f(x) = 5x+1 Complete the function table.

Find the volume o the sphere.

The triangles are congruent by the SSS congruence theorem. Triangles B C D and W X Y are shown. Triangle B C D is shifted up and to the right and then rotates about point D to form triangle W X Y. Which transformation(s) can map TriangleBCD onto TriangleWXY?

2,4000,000 in standard form

. Roger uses his truck to plow parking lots when it snows. He wants to find a model to predict the number of service calls he can expect to receive based on how much snow falls during a storm. Snow Plow Service Based on the collected data shown in the scatterplot, he uses the linear model . According to this model, c(s)=0.8s+0.29about how many service calls will Roger have in the next snow storm if 4.7 inches of snow fall? Round to the nearest tenth if necessary

Find the volume o the sphere.

The triangles are congruent by the SSS congruence theorem. Triangles B C D and W X Y are shown. Triangle B C D is shifted up and to the right and then rotates about point D to form triangle W X Y. Which transformation(s) can map TriangleBCD onto TriangleWXY?

2,4000,000 in standard form

. Roger uses his truck to plow parking lots when it snows. He wants to find a model to predict the number of service calls he can expect to receive based on how much snow falls during a storm. Snow Plow Service Based on the collected data shown in the scatterplot, he uses the linear model . According to this model, c(s)=0.8s+0.29about how many service calls will Roger have in the next snow storm if 4.7 inches of snow fall? Round to the nearest tenth if necessary

The first courier service cost is;

Where, x is the number of kilograms delivered;

The second courier service cost is;

Equating it, we have;

**Thus, the weight that will result in equal cost is 1 kilogram. **

**And the cost is 5( 1 )+14 = $19**

**Answer:**

The volume of the triangular prism is 100 cubic centimeters.

**Answer:**

(√2)/2

**Step-by-step explanation:**

The ratio of the radius of the circle to the side of the inscribed square is the same regardless of the size of the objects.

The radius of the circle is half the length of the diagonal of the square. For simplicity, we can call the side of the square 1, so its diagonal is √(1²+1²) = √2 by the Pythagorean theorem. The radius is half that value, so is (√2)/2. The desired ratio is this value divided by 1.

Scaling up our unit square to one with a side length of 3 inches, we have ...

radius/side = ((3√2)/2) / 3 = **(√2)/2**

_____

A square with a side length of 3 inches will have an area of (3 in)² = 9 in².

26 X 0.02584 =

15.3 +1.1 =

782.45 X 3.5 =

63.258 + 734.2 =

**Answer:**

0.67184

16.4

2738.575

797.458

**Answer:**

0.67184

16.4

2738.575

847.458

**Answer:**

The probability that the demand will exceed 190 cfs during the early afternoon on a randomly selected day is

**Step-by-step explanation:**

Let Y be the water demand in the early afternoon.

If the random variable Y has density function f (y) and a < b, then the probability that Y falls in the interval [a, b] is

A random variable Y is said to have an **exponential distribution** with parameter if and only if the density function of Y is

If Y is an exponential random variable with parameter β, then

mean = β

To find the probability that the demand will exceed 190 cfs during the early afternoon on a randomly selected day, you must:

We are given the mean = β = 100 cubic feet per second

Compute the indefinite integral

Compute the boundaries

The probability that the demand will exceed 190 cfs during the early afternoon on a randomly selected day is

Help

**Answer:**

**exact form: -28/8 **

**decimal form: -3.625**

**mixed number form: -3 5/8**

**Answer:**

x = -3.625

**Step-by-step explanation:**