The equation of the straight line in the diagram is:Single choice
A
A. x - 2y -4 = 0
B
B. 2x + y + 4 = 0
C
C. 2y - x - 4 = 0
D
D. x + 2y - 4 = 0
Log in for full answers
We've collected over 50,000 authentic original questions and detailed explanations from around the globe. Log in now and get instant access to the answers!
Similar Questions
Question textAnswer the following questions by filling in the blanks. Don't use any spaces Give answers as fractions using the forward slash (e.g. 1/2 or 3/4) if the answer is not an integer. Do NOT use brackets unless specified. Use - for any negatives. This question is worth [2 + 3 + 2 = 7 marks]a. The equation of the line which passes through the points [math: (4,−7)] and [math: (−1,8)] is given by [math: y] = Answer 1 Question 3[input] [math: x] + Answer 2 Question 3[input]b. The equation of another line is given by [math: x+6y=22]. On this line, when [math: x=4], [math: y] takes the value of Answer 3 Question 3[input]The [math: y] intercept of this line is Answer 4 Question 3[input]The [math: x] intercept of this line is Answer 5 Question 3[input]c. The coordinates of the point of intersection of the lines from part a. and part b. is given by ( Answer 6 Question 3[input] , Answer 7 Question 3[input] )
Question textAnswer the following questions by filling in the blanks. Don't use any spaces Give answers as fractions using the forward slash (e.g. 1/2 or 3/4) if the answer is not an integer. Do NOT use brackets unless specified. Use - for any negatives. This question is worth [2 + 3 + 2 = 7 marks]a. The equation of the line which passes through the points \( (4,-7) \) and \( (-1,8) \) is given by \( y \) = Answer 1 Question 3[input] \( x \) + Answer 2 Question 3[input]b. The equation of another line is given by \( x+6y=22 \). On this line, when \( x=4 \), \( y \) takes the value of Answer 3 Question 3[input]The \( y \) intercept of this line is Answer 4 Question 3[input]The \( x \) intercept of this line is Answer 5 Question 3[input]c. The coordinates of the point of intersection of the lines from part a. and part b. is given by ( Answer 6 Question 3[input] , Answer 7 Question 3[input] )
Question textAnswer the following questions by filling in the blanks. Don't use any spaces Give answers as fractions using the forward slash (e.g. 1/2 or 3/4) if the answer is not an integer. Do NOT use brackets unless specified. Use - for any negatives. This question is worth [2 + 3 + 2 = 7 marks]a. The equation of the line which passes through the points [math: (4,−7)] and [math: (−1,8)] is given by [math: y] = Answer 1 Question 3[input] [math: x] + Answer 2 Question 3[input]b. The equation of another line is given by [math: x+6y=22]. On this line, when [math: x=4], [math: y] takes the value of Answer 3 Question 3[input]The [math: y] intercept of this line is Answer 4 Question 3[input]The [math: x] intercept of this line is Answer 5 Question 3[input]c. The coordinates of the point of intersection of the lines from part a. and part b. is given by ( Answer 6 Question 3[input] , Answer 7 Question 3[input] )
Question textAnswer the following questions by filling in the blanks. Don't use any spaces Give answers as fractions using the forward slash (e.g. 1/2 or 3/4) if the answer is not an integer. Do NOT use brackets unless specified. Use - for any negatives. This question is worth [2 + 3 + 2 = 7 marks]a. The equation of the line which passes through the points [math: (4,−7)] and [math: (−1,8)] is given by [math: y] = Answer 1 Question 3[input] [math: x] + Answer 2 Question 3[input]b. The equation of another line is given by [math: x+6y=22]. On this line, when [math: x=4], [math: y] takes the value of Answer 3 Question 3[input]The [math: y] intercept of this line is Answer 4 Question 3[input]The [math: x] intercept of this line is Answer 5 Question 3[input]c. The coordinates of the point of intersection of the lines from part a. and part b. is given by ( Answer 6 Question 3[input] , Answer 7 Question 3[input] )
More Practical Tools for Students Powered by AI Study Helper
Making Your Study Simpler
Join us and instantly unlock extensive past papers & exclusive solutions to get a head start on your studies!