Match each hypotenuse length with the leg lengths that will create a right triangle.
1 unit, 2 units
V2 units, v3 units
vs units, v3 units
V5 units, 2 units
Vs units, 1 unit
Hypotenuse
Legs
V6 units
>
V5 units
>
V units
>
V3 units

Match each hypotenuse length with the leg lengths that will create a right triangle 1 unit 2 units V2 units v3 units vs units v3 units V5 units 2 units Vs units class=

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Answer:

Step-by-step explanation:

Hypotenuse √6 units = Legs √5 units, 1 unit

Hypotenuse √5 units = Legs √3 units, √2 units

Hypotenuse √8 units = Legs √5 units, √3 units

Hypotenuse √3 units = Legs 1 unit, √2 units

The hypotenuse that will make a right triangle are:

1, &√2  is √3

√2 & √3 is √5

√5 & √3 is √8

√5 & √2 is √7

√5 & is √6

What is the Hypotenuse of a Right Traingle?

Based on the Pythagorean theorem, the hypotenuse length (c) is expressed as, c = √(a² + b²).

1 unit, √2 units will have:

Hypotenuse = √(1² + √2²) = √3

√2 units, √3 will have:

Hypotenuse = √((√2)² + (√3)²) = √5

√5 units, √3 will have:

Hypotenuse = √((√5)² + (√3)²) = √8

√5 units, √2 will have:

Hypotenuse = √((√5)² + (√2)²) = √7

√5 units, 1 will have:

Hypotenuse = √((√5)² + 1²) = √6

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