2024 WAEC Further Maths Answers Posted 7:00am

2024 WAEC FURTHER MATHS ANSWERS

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*FURTHER MATHEMATICS ANSWERS* *INSTRUCTIONS; YOU ARE ANSWER ALL QUESTIONS IN* *SECTION (A)AND ANSWER ONLY FOUR QUESTIONS IN SECTION (B)*
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NUMBER 1,2,3,4,5,6,7,8,9,10,11,13,14 POSTED

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NO. 1

NO. 2

NO. 3

NO. 4

NO. 5

NO. 6

NO. 7

NO. 8
(8)
To find MP, we can use the fact that P is the midpoint of NO. Since P is equidistant from MN and MO, the line segment MP is the perpendicular bisector of NO.
First, let’s find the coordinates of P. The midpoint of NO can be calculated by taking the average of the corresponding coordinates of N and O:
P = (1/2)(N + O)
Given MN = 8i + 3j and MO = 14i – 5, we can find the coordinates of N and O:
N = (8i + 3j) + (14i – 5) = 22i – 2 + 3j
O = (14i – 5) + (8i + 3j) = 22i – 2 + 3j
Now, we can find P:
P = (1/2)((22i – 2 + 3j) + (22i – 2 + 3j))
= 1/2(44i – 4 + 6j)
= 22i – 2 + 3j

Next, we can find the vector MP by subtracting the coordinates of M from the coordinates of P:
MP = P – M
= (22i – 2 + 3j) – (14i – 5)
= 8i + 3j + 3
Therefore, MP = 8i + 3j + 3.

NO. 9