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AfilCa [17]
3 years ago
5

A boxer needs to lose 3 1/2 kg in a month to be able to compete as a flyweight. In three weeks, he lovers his weight from 55.5 k

g to 53.8 kg. How many kilograms must the boxer lose in the final week to be able to compete as a flyweight?
Mathematics
2 answers:
Zielflug [23.3K]3 years ago
6 0

In the final week he need to lose 1.8 kg to be able to compete as a flyweight.

<h3>Further Explanation</h3>

<u>Given:</u>

A boxer needs to lose 3\frac{1}{2} kg

In three weeks he lost 55.5 kg - 53.8 kg

<u>Question:</u>

How many kilograms must the boxer lose in the final week to be able to compete as a flyweight?

He needs to lose 3\frac{1}{2} kg, we can change it into decimal which is 3.5 kg.

Weight he lost in 3 weeks

\boxed {= 55.5 - 53.8 }\\\boxed {= 1.7 kg }\\

In the final week he needs to lose:

\boxed { = 3.5 - 1.7 }\\\boxed {= 1.8 kg }

So, in the final week the boxer needs to lose 1.8 kg

<h3>Learn more</h3>

Math word problem brainly.com/question/997374

Additional that have sum of 10 brainly.com/question/5146571

Mixed fraction brainly.com/question/745462

Keyword: mixed fraction, decimal numbers, subtraction decimal number, convert fraction to decimal

Igoryamba3 years ago
4 0

Answer:

The weight need to lose in final weeks is 1.8 kg

Step-by-step explanation:

we are given

A boxer needs to lose 3 1/2 kg in a month to be able to compete as a flyweight

so, weight need to lose

=3\frac{1}{2}kg

=3.5kg

In three weeks, he lovers his weight from 55.5 kg to 53.8 kg

so, lost weight is

=55.5-53.8kg

=1.7kg

So,

weight need to lose in final weeks = (weight need to lose)-( lost weight)

we can plug values

and we get

weight need to lose in final weeks is

=3.5-1.7

=1.8kg


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Step-by-step explanation:

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<h3><u>Looking at our question</u></h3>

In our question, y is inversely proportional to x, so the equation we're looking at is the following y=\dfrac {k} {x}.

It isn't yet clear what the constant of proportionality "k" is for this situation, but we are given enough information to solve for it:  "When y=12, x=5."

We can substitute this known relationship pair, and find the "k" that relates this pair of numbers:

<h3><u>Solving for k, and finding the general equation</u></h3>

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Substituting known values...

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