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but how? wat was plotted against wat?
It wasn't about the graph only. We had to replace 'x' not '3^x'.
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but how? wat was plotted against wat?
It wasn't about the graph only. We had to replace 'x' not '3^x'.
You have to put points in equation and then solve two obtained equations simultaneously.
1. y=25x^4 - 20x^2 + 4
2. (i) A, E
(ii) C,D
5. 4+3root5
The vector question: OC = 10i -24j and unit vector OC = 5/13i - 12/13j
Circular measure question: r=12.7 cm, A=14.6 cm^2
Two possible coordinates of C (0,10) and (4,2)
In that natural logarithm question, e^x = 3 and x = ln 3
Coordinates of k and c were 9 and 5.
Last question: Area was 16.9 units.
How'd u find the coordinates of C? :S and how many marks was the last question for?
How'd u find the coordinates of C? :S and how many marks was the last question for?
how did u guys solve that trig one, like the one u had with cos =x , 270<x<360 and then u had to find cosec or something
sin ^2=1 - cos^2
sin = underroot (1- cos^2)
sin= underroot (1-x^2) (substituting cos with x)
cosec= 1 divided by sin
hence cosec = 1 divided by underoot(1-x^2)
If u r talking about C in the triangle wala ques, v had to simultaneously solve it ... I did it wrong![]()
sin ^2=1 - cos^2
sin = underroot (1- cos^2)
sin= underroot (1-x^2) (substituting cos with x)
cosec= 1 divided by sin
hence cosec = 1 divided by underoot(1-x^2)
How were b and c the same? I formed two equations, one through pythagorus and the other through the distance formula...and then I dont know what the hell I didjust one we had to do it with simultaneous, the other one like where u were given the length was easy, as the x-cordinate was already given b , and c were smae
I don't remember this question. :/ Could you please remind me what they were asking, and which question it was a part of?The question in which y=k(3^x) + c was there.
sin ^2=1 - cos^2
sin = underroot (1- cos^2)
sin= underroot (1-x^2) (substituting cos with x)
cosec= 1 divided by sin
hence cosec = 1 divided by underoot(1-x^2)
Yeh, i replied to the question quoted. It was P there...thats correctjust a 'p' in place of 'x' as the ans had to b given in terms of p
Yeh ofcourse...When you took the underroot, you had to discard the positive answer (sin x is negative in the fourth quadrant). Hence, the final answer was
-1/√1-p^2 .
When you took the underroot, you had to discard the positive answer (sin x is negative in the fourth quadrant). Hence, the final answer was
-1/√1-p^2 .
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