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b. run a marathon in two years
c. run a 5k in three weeks
d. qualify for a triathlon in one year
Answering the question, run a 5k in three weeks would not be an example of a long-term goal. This implies the correct answer is c.
A Three weeks goal is too short to be considered a long term goal. A long term can be defined as a goal that set for individuals to achieve in a period of 3 to 5 years.
Therefore, to run a 5k in three weeks will be considered a short-term goal and short-term goal is a goal that can be accomplished in a matter of few days.
In other words, you can achieve a short term goal very quickly but it will take you a longer period to achieve a long-term goal.
Some examples of long-term goal include
Some of the examples of short-term goal include
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KEYWORDS:
The correct option is (c) run a 5k in three weeks.
Further explanation:
The long-term goal is a goal that an individual wants to accomplish in a long period of time. A long term is a goal that an organization or individual wants to accomplish or achieve in the future. If an individual set a goal to run 5k in three weeks then it would be considered as a short-term goal because three weeks is a short period of time.
LONG-TERM GOAL AND SHORT-TERM GOALS
Goals are divided into two categories: long-term goal and short-term goal. A long-term goal is something that an individual wants to do in a long period of time or in the future while short-term goals are those goals which an individual wants to achieve in a short period that is in a week or month. A short-term goal can be achieved within 12 months. Every goal has some criteria, which are as follow:
Learn more:
1. How is the planning step done in the education process?
2. The goal of a command economy is to
Answer details:
Grade: High School
Subject: Social Studies
Topic: Types of Goals
Keywords: goal, long-term, short-term, measurable, realistic, flexible, organization,
Answer:
Given the equation: .....[1]
Cross multiply states that an equation of fractions when each of the side consists of a fraction with a single denominator by multiplying the numerator of each side by the denominator of the other side and equating these two products obtained.
Apply the cross multiply in [1], we get;
Divide both sides by M we get;
or
B. √ 15
C. 30
D. √ 30
Answer:
The answer is the option D
Step-by-step explanation:
we know that
In a right triangle
Applying the Pythagoras Theorem
where
c is the hypotenuse
a and b are the legs
In this problem we have
substitute and solve for b