Write the equation of a line from two points
9th grade (Year 10 in England) Β· 16 questions Β· Common Core: HSF.LE.A.2, HSA.CED.A.2 Β· England: GCSE Foundation Algebra, GCSE Higher Algebra
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Date
Score/ 16
Question 1
Find the equation of the line through (1, 0) and (0, 4). Type y = β¦ (just the right-hand side).
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Question 2
Find the equation of the line through (β3, 1) and (β6, β1). Type the right-hand side of y = β¦ (fractions are fine).
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Question 3
A line passes through (β5, β18) and (2, 3). The point (β1, k) is also on the line. Find k.
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Question 4
Find the equation of the line through (β2, 7) and (β4, 13). Type y = β¦ (just the right-hand side).
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Question 5
Find the equation of the line through (4, 4) and (2, 3). Type the right-hand side of y = β¦ (fractions are fine).
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Question 6
A line passes through (3, β3) and (β3, 9). The point (0, k) is also on the line. Find k.
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Question 7
Find the equation of the line through (2, β11) and (1, β8). Type y = β¦ (just the right-hand side).
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Question 8
Find the equation of the line through (β6, 3) and (0, 5). Type the right-hand side of y = β¦ (fractions are fine).
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Question 9
A line passes through (β5, β16) and (2, 12). The point (5, k) is also on the line. Find k.
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Question 10
Find the equation of the line through (2, 1) and (β2, 5). Type y = β¦ (just the right-hand side).
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Question 11
Find the equation of the line through (β6, 4) and (3, β2). Type the right-hand side of y = β¦ (fractions are fine).
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Question 12
A line passes through (β5, β16) and (β2, β10). The point (β3, k) is also on the line. Find k.
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Question 13
Find the equation of the line through (β2, 15) and (3, β5). Type y = β¦ (just the right-hand side).
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Question 14
Find the equation of the line through (β2, 1) and (4, β2). Type the right-hand side of y = β¦ (fractions are fine).
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Question 15
A line passes through (1, β1) and (β1, β3). The point (5, k) is also on the line. Find k.
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Question 16
Find the equation of the line through (4, 7) and (1, 1). Type y = β¦ (just the right-hand side).
Answer
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