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Point P partitions directed segment AB in the ratio of 3:4.

What is the total number of congruent sections/parts? (what

is the k value?)

how many congruent sections are there

1 Answer

5 votes

Answer:

Total number of congruent sections/parts = 7


k = (3)/(7)

Explanation:

Given that partitions directed segment AB such that AP : PB = 3 : 4, this implies that:

There are 7 parts/congruent sections that AB has been divided into.

Also, point P, partitions AB in the ratio 3:4.

Therefore, there are a total of 7 congruent sections/parts.

Value of k:

Value of k = numerator of the original ratio ÷ sum of numerator and denominator of the original ratio


k = (3)/(3 + 4)


k = (3)/(7)

User Amol Patil
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