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Scrat [10]
4 years ago
14

What is a step you can take toward committing to a career path?

SAT
2 answers:
bonufazy [111]4 years ago
8 0
Take some career assessments, forsure.  <span />
Ierofanga [76]4 years ago
7 0

Have a desire to be a high achiever and are you happy where you are right now or you want to progress further? ask all these questions to yourself frequently and be self motivated which as a result would make you committed towards your career path

1. Set your self a goal. What position do you want to be in ten years time? this can vary depending on where you are in the career right now. jot it down along with the date. Now list down all the positions and job roles that are going to be required on your career journey to reach the ultimate goal

2. Choose a profession that has a lot of opportunities and alternatives.

commitment is only made if you have aspiration and ambition to be successful

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Anybody else needs help with their assignments
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Answer:

YES PLEASE!!! Can you solve this problem?

Explanation:

June is driving from brookline, massachusetts to brooklyn, new york. The cities are 200 miles apart. Pretend june lives in a world in which she encounters no traffic jams and can drive at a constant speed of 50mph the entire way. Consider the following function. the distance june has traveled, c, is a function of her driving time, t.

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In the xy-plane, the point (p,r) lies on the line with equation y=x+b, where b is constant. The point with coordinates (2p, 5r)
timama [110]

Answer:

4/3

Explanation:

For xy-plane coordinates, points are written as (x, y).

This question gives us two points and two line equations to solve this. Let's start with the first one.

Since p is the x value of the point and r is the y value of the point, we can place these values in our equation y = x + b as follows:

r = p + b

Now we do the same with our second point and line equation. We will substitute 2p for x and 5r for y in the equation y = 2x + b. So we get this:

5r = 2(2p) + b

5r = 4p + b

Since we have this two equations with the same two variables, now we can solve them using the elimination method.

In this case I eliminated b as it is constant in both equations. To do this I subtract the equations in order to cancel the b variable.

5r = 4p + b

r = p + b

_______ -

5r - r = 4p + b - p - b

4r = 3p

4/3 = p/r

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