Distance Between Two Points 1
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Question 1 of 7
1. Question
Find the distance between A(6,3) and B(2,6)
- Distance= (5)units
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Distance Formula
d=√(x2−x1)2+(y2−y1)2First, label the given coordinatesA(6,3)=A(x1,y1)B(2,6)=B(x2,y2)Solve using the Distance FormulaDistance = √(x2−x1)2+(y2−y1)2 Distance Formula = √(2−6)2+(6−3)2 Plug in the coordinates = √(−4)2+32 Simplify = √16+9 = √25 Take the square root = 5 Distance=5 units -
Question 2 of 7
2. Question
Find the distance between A(−4,3) and B(3,1)
Round your answer to 2 decimal places- Distance= (7.28)units
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Distance Formula
d=√(x2−x1)2+(y2−y1)2First, label the given coordinatesA(−4,3)=A(x1,y1)B(3,1)=B(x2,y2)Solve using the Distance FormulaDistance = √(x2−x1)2+(y2−y1)2 Distance Formula = √(3−(−4))2+(1−3)2 Plug in the coordinates = √72+(−2)2 Simplify = √49+4 = √53 Take the square root = 7.2801098 = 7.28 Rounded to 2 decimal places Distance=7.28 units -
Question 3 of 7
3. Question
Find the distance between A(−2,4) and B(1,1)
Round your answer to 2 decimal places- Distance= (4.24)units
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Distance Formula
d=√(x2−x1)2+(y2−y1)2First, label the given coordinatesA(−2,4)=A(x1,y1)B(1,1)=B(x2,y2)Solve using the Distance FormulaDistance = √(x2−x1)2+(y2−y1)2 Distance Formula = √(−2−1)2+(4−1)2 Plug in the coordinates = √(−3)2+32 Simplify = √9+9 = √18 Take the square root = 4.242641 = 4.24 Rounded to 2 decimal places Distance=4.24 units -
Question 4 of 7
4. Question
Find the distance between A(−1,2) and B(5,4)Round your answer to two decimal places- Distance = (6.32)units
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Distance Formula
d=√(x2−x1)2+(y2−y1)2First, label the given coordinatesA(−1,2)=A(x1,y1)B(5,4)=B(x2,y2)Solve using the Distance FormulaDistance = √(x2−x1)2+(y2−y1)2 Distance Formula = √(5−(−1))2+(4−(2))2 Plug in the coordinates = √62+22 Simplify = √36+4 = √40 Take the square root = 6.32455532 = 6.32 units Round to two decimal places Distance =6.32 units -
Question 5 of 7
5. Question
Find the distance between A(1,−2) and B(5,−3)
Round your answer to 2 decimal places- Distance= (4.12)units
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Distance Formula
d=√(x2−x1)2+(y2−y1)2First, label the given coordinatesA(1,−2)=A(x1,y1)B(5,−3)=B(x2,y2)Solve using the Distance FormulaDistance = √(x2−x1)2+(y2−y1)2 Distance Formula = √(1−5)2+(−2−(−3))2 Plug in the coordinates = √(−4)2+12 Simplify = √16+1 = √17 Take the square root = 4.123106 = 4.12 Rounded to 2 decimal places Distance=4.12 units -
Question 6 of 7
6. Question
Find the distance between A(−1,−2) and B(2,−4)
Round your answer to 2 decimal places- Distance= (3.61)units
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Distance Formula
d=√(x2−x1)2+(y2−y1)2First, label the given coordinatesA(−1,−2)=A(x1,y1)B(2,−4)=B(x2,y2)Solve using the Distance FormulaDistance = √(x2−x1)2+(y2−y1)2 Distance Formula = √(−1−2)2+(−2−(−4))2 Plug in the coordinates = √(−3)2+22 Simplify = √9+4 = √13 Take the square root = 3.605551 = 3.61 Rounded to 2 decimal places Distance=6.40 units -
Question 7 of 7
7. Question
Find the distance between A(−1,−8) and B(3,−3)
Round your answer to 2 decimal places- Distance= (6.40)units
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Distance Formula
d=√(x2−x1)2+(y2−y1)2First, label the given coordinatesA(−1,−8)=A(x1,y1)B(3,−3)=B(x2,y2)Solve using the Distance FormulaDistance = √(x2−x1)2+(y2−y1)2 Distance Formula = √(−1−3)2+(−8−(−3))2 Plug in the coordinates = √(−4)2+(−5)2 Simplify = √16+25 = √41 Take the square root = 6.403124 = 6.40 Rounded to 2 decimal places Distance=6.40 units
Quizzes
- Distance Between Two Points 1
- Distance Between Two Points 2
- Distance Between Two Points 3
- Midpoint of a Line 1
- Midpoint of a Line 2
- Midpoint of a Line 3
- Gradient of a Line 1
- Gradient of a Line 2
- Gradient Intercept Form: Graph an Equation 1
- Gradient Intercept Form: Graph an Equation 2
- Gradient Intercept Form: Write an Equation 1
- Determine if a Point Lies on a Line
- Graph Linear Inequalities 1
- Graph Linear Inequalities 2
- Convert Between General Form and Gradient Intercept Form 1
- Convert Between General Form and Gradient Intercept Form 2
- Point Gradient and Two Point Formula 1
- Point Gradient and Two Point Formula 2
- Parallel Lines 1
- Parallel Lines 2
- Perpendicular Lines 1
- Perpendicular Lines 2