Consider the points Q(23, 48) and R(7, 62). What is the component form of Vector Q R?
2 answers:
Answer:
The correct option is;
LeftAngleBracket negative 16, 14 RightAngleBracket which is
Step-by-step explanation:
The given coordinates of the points are;
The starting point, Q(23, 48) and the final point, R(7, 62)
Therefore, we have;
The x component = The x-value of R - The x-value of R = 7 - 23 = -16
The y component = The y-value of R - The y-value of R = 62 - 48 = 14
Therefore, the component form of the vector QR =
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Hi there!
Let th' required angle = X
Then,
• Complement of th' angle = 90 - X
• Supplement of th' angle is = 180 - X
According to th' question,
Sum of Complement and Supplement :-
(90 - X) + (180 - X) = 200
⇒ 90 - X + 180 - X = 200
⇒ 270 - 2X = 200
⇒ 2X = 270 - 200
⇒ 2X = 70
⇒ X =
= 35
Hence,
Th' measure of the angle is 35°
~ Hope it helps!
Let th' required angle = X
Then,
• Complement of th' angle = 90 - X
• Supplement of th' angle is = 180 - X
According to th' question,
Sum of Complement and Supplement :-
(90 - X) + (180 - X) = 200
⇒ 90 - X + 180 - X = 200
⇒ 270 - 2X = 200
⇒ 2X = 270 - 200
⇒ 2X = 70
⇒ X =
Hence,
Th' measure of the angle is 35°
~ Hope it helps!
Answer:
Jonathan's solution is correct.
Step-by-step explanation:
Given system of equations are:
Now
The graph of the linear equation cuts the y-axis at the point
and x-axis at
And the graph of the linear equation cuts the y-axis at the point
and x-axis at
And their point of intersection is
And this is Jonathan's solution.
We can see from graph that point of intersection is
