identify the quadrant or axis that indicates the location of each point.
37. (7, -8)
38. (-10, 10)
39. (-14, 0)
40. (-11, -16)
41. (18, 0)
42. (9, 13)
43. (0, 8)
44. (14, 5)
45. (9, -4)
46. (-12, -5)
47. (23, 0)
48. (-1, 8)

Question

Accepted Answer

### 37. (7, -8) # Explanation: ## Step1: Recall quadrant rules In a coordinate plane, Quadrant IV has $x>0$, $y<0$. Here, $x = 7>0$, $y=-8<0$. # Answer: Quadrant IV ### 38. (-10, 10) # Explanation: ## Step1: Recall quadrant rules Quadrant II has $x<0$, $y>0$. Here, $x=-10<0$, $y = 10>0$. # Answer: Quadrant II ### 39. (-14, 0) # Explanation: ## Step1: Recall axis rules Points with $y = 0$ lie on the x - axis. Here, $y = 0$ and $x=-14 eq0$, so it's on the x - axis (negative side). # Answer: x - axis ### 40. (-11, -16) # Explanation: ## Step1: Recall quadrant rules Quadrant III has $x<0$, $y<0$. Here, $x=-11<0$, $y=-16<0$. # Answer: Quadrant III ### 41. (18, 0) # Explanation: ## Step1: Recall axis rules Points with $y = 0$ lie on the x - axis. Here, $y = 0$ and $x = 18>0$, so it's on the x - axis (positive side). # Answer: x - axis ### 42. (9, 13) # Explanation: ## Step1: Recall quadrant rules Quadrant I has $x>0$, $y>0$. Here, $x = 9>0$, $y = 13>0$. # Answer: Quadrant I ### 43. (0, 8) # Explanation: ## Step1: Recall axis rules Points with $x = 0$ lie on the y - axis. Here, $x = 0$ and $y = 8>0$, so it's on the y - axis (positive side). # Answer: y - axis ### 44. (14, 5) # Explanation: ## Step1: Recall quadrant rules Quadrant I has $x>0$, $y>0$. Here, $x = 14>0$, $y = 5>0$. # Answer: Quadrant I ### 45. (9, -4) # Explanation: ## Step1: Recall quadrant rules Quadrant IV has $x>0$, $y<0$. Here, $x = 9>0$, $y=-4<0$. # Answer: Quadrant IV ### 46. (-12, -5) # Explanation: ## Step1: Recall quadrant rules Quadrant III has $x<0$, $y<0$. Here, $x=-12<0$, $y=-5<0$. # Answer: Quadrant III ### 47. (23, 0) # Explanation: ## Step1: Recall axis rules Points with $y = 0$ lie on the x - axis. Here, $y = 0$ and $x = 23>0$, so it's on the x - axis (positive side). # Answer: x - axis ### 48. (-1, 8) # Explanation: ## Step1: Recall quadrant rules Quadrant II has $x<0$, $y>0$. Here, $x=-1<0$, $y = 8>0$. # Answer: Quadrant II

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QUESTION IMAGE

Question

Explanation:

37. (7, -8)

Step1: Recall quadrant rules

Step1: Recall quadrant rules

Step1: Recall axis rules

Answer:

38. (-10, 10)