An electrolyte solution has an average current density of 111 ampere per square decimeter \left( \dfrac{\text{A}}{\text{dm}^2}\r

Response:

The equation provided is e=\frac{17}{20}d, where e represents euros and d denotes the equivalent value in U.S. Dollars.

We aim to determine the number of euros for 1 U.S. Dollar.

Substituting d=1 in the above equation

results in

e=\frac{17}{20}(1)

Simplifying gives us

e=\frac{17}{20}

By dividing 17 by 20, we get 0.85.

Thus, 0.85 euros are equivalent to 1 U.S. Dollar.

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Step-by-step explanation:

Answer:

The segments of the positive graph are located at the coordinates (-5,-4) and (2,5).

In contrast, the negative segment is identified as (-4,2).

Step-by-step explanation:

The positive graph is above the x-axis, while the negative portion lies beneath the y-axis.

Within the interval (-1,5),

The graph appears below the x-axis between (-1,2)

And above it between (2,5).

At this juncture, Lonzell’s assertion is inaccurate.

Within the interval (-5,-1),

The graph again resides below the x-axis in the range (-4,-1)

And above it between (-5,4).

At this point, Lonzell's assessment remains incorrect.

Thus,

The segments of the positive graph are at the coordinates (-5,-4) and (2,5).

Meanwhile, the negative segment is identified at (-4,2).

Rewriting the given equation, we have: If we multiply the entire equation by 100, we yield 230p - 1010 = 650p - 400 - p. Therefore, the correct equation that shares the same solution is...

To this problem, the solution is 5 seconds.

In this scenario, you have the initial distance of 300 feet, a car speed of 48 feet per second, and a final distance of 60 feet. You also have the equation for calculating the distance, which should simplify the problem. You're asked to find out when the distance equals 60 feet. Thus, the calculation would be:

distance= 300-48t
60 = 300ft - 48t
48t = 300 - 60 = 240
t = 5

a : b : c = 12 : 10 : 15. To explain, if b is defined as two-fifths of c, denoting this relationship as b = , it follows that 2c = 5b. Substituting yields c = . Similarly, with 4a = 3c, we can express a as . By manipulating these fractions, we find a : c = : , simplifying to 4:5. For b and c, from prior relationships, b:c = : simplifies to 2:3. Noticing that if b equals 15, we derive a : c = 12 : 15 and b : c = 10 : 15, which leads us to the simplified ratio of a : b : c = 12 : 10 : 15.