Thanks for your help!-sin t = - (√2)/2
ts reference angle is 45º...in the fourth quadrant, that is 315º
@Σ-sin(t)=-1/sqrt(2).............Ans
because in IV- Quadrant sin(t)and tan(t) are negative and
Not too sure what to do here.Please help me out.Thank you.
Solve the equation for all angles, x, in the interval [0degrees, 360degrees).
Equation: -cos2theta = 3 - 3sintheta-There is no need to use t
How to obtain the quadratic equation whose roots are the squares of the roots of the equation 2x^2 + 26x + 80=0?thank you!-2x^2 + 26x +80 = 0
x^2 + 13x + 40 = 0
(x+5)(x+8) = 0
x = -5; -8
so you want
The graph g(x)=x^3-2 passes through point T(1,-1). Determine an algebraic expression that represents the slope of any secant line TS that passes through T and S(x, x^3-2).
I tried this using the slop
f(x,y) = exp( - (x^2 + y^2 - 2Rxy) / 2(1-R^2))
(-1
Ive already worked out ∫(-inf,inf) ∫(-inf,inf){f(x,y)} dxdy = 2pi for R=0,
and shown that ∫(-inf,inf){exp(-ax^2)} dx = sqrt(pi/a) for R=0 and a>0.
Here is the choices
x,y are different from 0.
A)1 B)2 C)3 D)4 E)5-Update: This has been fixed (so x = y = 1).
-----------------------------
Note that we can rewrite this as
2^((x-y)+(x+y)+1) - 2^(x
find the tangent lines as directed.
THANK YOU-eqn of line is
4x + 3y = 2
=> 3y =-4x + 2
=> y = -(4/3)x + (2/3)
so slope of tangent line = - 4/3 (since tangent and given line are parallel)
eqn
The position vectors A, B, C are given by: (i + j + k), (2i + 2j - 3k), (i - j + 2k) respectively.
AB = i + j - 4k,and AC= -2j + k:
Let L be the staight line passing through A and C. The perpendicula
Could someone please break this down step by step on how to solve this? How do you find an ordered pair from this, im so confused.
Thank you-1) choose any value for x (x = 2 for ex)
2) solve for y :
Use partial fraction decomposition.First write
1 / (y^2 - y) = A / (y-1) + B / y
Then solve for A and B to get A = 1, B = -1.The question then becomes how to solve
∫ [ 1 / (y-1) - 1 / y ] dy,
which y
graph
y=4^x
y=10^x
y=(1/2)^x
On http://my.hrw.com/math06_07/nsmedia/tool…
what is the asymptote equation?-horizontal asymptote for all 3 is y = 0-for all of them the horizontal asymptote is y=infin
The lengths of two sides of an isosceles triangle are 15 and 22 respectively. What are the possible values of the perimeter? (The answers are 52 and 59. I was able to get the 52, but not the 59).-sinc
x+1/9=4/3
I got...
4/3-1/9
= 36/27-3/27
= 33/27
x = 11/9 = 1 2/9.... now im suppose to check it but i dont know how...-Your working is correct
Put 11/9 into first line....[replace x] and see if