Math, asked by mokshveer, 5 months ago

18. Case Study -2
A computer animation below shows a cat moving in a straight line, its height b
meters above the ground is given by 8s - 3b = -9, where 's' is the time in
seconds after it starts moving in the same animation, a mouse starts to move at
the same time as the cat and its movement is given by -3s + b = 1
Answer the following questions:
a) Will the mouse and cat be able meet at one point?
) yes
i) No ml) can not be said iv) incomplete data
b) What condition is used to say that a mouse and cat will meet at one point?
1) + ii) = = = iv) None of these
c) After how many seconds they meet?
1) 7 sec ii) 5sec iii) 6 sec iv) None of these
d) At what height do they meet?
D) 9m a) 19m MI) 15m iv) None of these
e) If the movement of the cat is given by s-b=9 and the movement of the
mouse is given by 3s-6b=21. At what height do they meet?
i) 2m
) 2.5m iv) 5m
19. Case Study 3​

Answers

Answered by amitnrw
5

Given : A computer animation below shows a cat moving in a straight line, its height b meters above the ground is given by 8s - 3b = -9, where 's' is the time in seconds after it starts moving in the same animation, a mouse starts to move at the same time as the cat and its movement is given by -3s + b = 1

To Find : a) Will the mouse and cat be able meet at one point?

After how many seconds they meet?

At what height do they meet?

If the movement of the cat is given by s-b=9 and the movement of the

mouse is given by 3s-6b=21. At what height do they meet?

Solution:

Cat movement   8s - 3b  = - 9      Eq1

Mouse movement  -3s + b =  1     Eq2

8/-3 ≠ - 3/1  Hence unique solution Exist

mouse and cat be able meet at one point - YES

condition is used to say that a mouse and cat will meet at one point

a₁/a₂ ≠ b₁/b₂

Eq1 + 3 * Eq2

=> 8s - 9s   = -9  + 3

=> - s = - 6

=> s = 6

-3s + b =  1  => b  = 19  

Cat and mouse meet after 6 sec    as height 19 m

movement of the cat is given by s-b=9

movement of the mouse is given by 3s-6b=21

=> b = 2    and s = 11

They meet at 2 m height after 11 sec

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