After recording the height and weight, Ted wanted to know who is taller? Him or Ned. For that, he asked Ned’s height. He told that it was 135 cm and Ted’s height was 4.5 ft. Given 1 foot = 0.3 meters, what will be the value of $\frac{N e d^{'} s h e i g h t}{T e d^{'} s h e i g h t}$ ?

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Solution

The correct option is C 1
To compare two similar quantities, their units must be same. Ned’s height is in cm and Ted’s height is in ft. In order to compare those heights, we need to convert both the heights to same units.

Thus, $4.5 f t = 4.5 \times 0.3 m = 1.35 m$
Now, 1m = 100 cm
Thus, $4.5 f t = 1.35 m = 1.35 \times 100 c m = 135 c m$
Thus, $\frac{N e d^{'} s h e i g h t}{T e d^{'} s h e i g h t} = \frac{135}{135} = 1$

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After recording the height and weight, Ted wanted to know who is taller? Him or Ned. For that, he asked Ned’s height. He told that it was 135 cm and Ted’s height was 4.5 ft. Given 1 foot = 0.3 meters, what will be the value of $\frac{Ned's height}{Ted's height}$ ?

After recording the height and weight, Ted wanted to know who is taller? Him or Ned. For that, he asked Ned’s height. He told that it was 135 cm and Ted’s height was 4.5 ft. Given, 1 foot = 0.3 meters.
What will be the value of $\frac{N e d^{'} s h e i g h t}{T e d^{'} s h e i g h t}$ ?

After recording the height and weight, Ted wanted to know who is taller between him and Ned.

Ned's height is 135 cm and Ted’s height is 4.5 ft.

Given 1 foot = 0.3 meters, what will be the ratio of Ned's height to Ted's height?

Ted was now curious to find the largest number. He asked number $1$ , “Who is the largest number here?” $1$ replied, “I don’t know, ask $2$ .”
Ted went to $2$ who told him to ask $3$ . Similarly, every number told Ted to ask the next greater number. After asking a lot of numbers he realized that

Surprised to know that $- 1$ was the largest number here, Ted asked $- 13$ about the smallest number. When it told him to ask $- 14$ about the smallest number, he understood that it is impossible to find the smallest negative integer. To find $0$ , Ted went to its house with $- 13$ and found it was empty.

After that Ted asked $- 13$ about zero. He was shocked when it said that $0$ was kidnapped by the positive integers and that its house has always been empty.
How is this even possible that $0$ is not in the state of positive integers as well as negative integers?

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After recording the height and weight, Ted wanted to know who is taller? Him or Ned. For that, he asked Ned’s height. He told that it was 135 cm and Ted’s height was 4.5 ft. Given 1 foot = 0.3 meters, what will be the value of Ned′s heightTed′s height?

After recording the height and weight, Ted wanted to know who is taller? Him or Ned. For that, he asked Ned’s height. He told that it was 135 cm and Ted’s height was 4.5 ft. Given 1 foot = 0.3 meters, what will be the value of $\frac{N e d^{'} s h e i g h t}{T e d^{'} s h e i g h t}$ ?