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Harold rides his bike 33 km south and then 56 km west. How far is the shortest distance from his starting point?

User Mrhn
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1 Answer

3 votes

ANSWER

65 km

Step-by-step explanation

Let's do a diagram of the path Harold took,

As we can see, the path forms a right triangle where the shortest distance from the starting point, d, is the hypotenuse. Using the Pythagorean theorem we can find d,


d=\sqrt[]{33^2+56^2}=\sqrt[]{1089+3136}=\sqrt[]{4225}=65

Hence, the shortest distance from his starting point is 65 km.

Harold rides his bike 33 km south and then 56 km west. How far is the shortest distance-example-1
User Asad Awadia
by
4.2k points