They are at x = -3 and x = -2.
Your question is insufficiently precise, but I'll try to answer anyway. "Sine squared theta" usually means "the value of the sine of theta, quantity squared". "Sine theta squared" usually means "the value of the sine of the quantity theta*theta". The two are not at all the same.
This expression factors as x -1 quantity squared.
In such cases, there is usually a discontinuity when the denominator is zero. In other words, solve for:x + 2 = 0
Look for points where the denominator is equal to zero. In other words, solve the equation: denominator = 0
Only when X or Y = 0 That is because (x + y) squared = x^2 + 2xy + y^2 x^2 + 2xy + y^2 = x^2 + y^2 when x or y = 0
To graph ( \tan^2(x) ), start by plotting the basic ( \tan(x) ) function, noting its vertical asymptotes at ( x = \frac{\pi}{2} + n\pi ) (where ( n ) is an integer). Since ( \tan^2(x) ) represents the square of the tangent function, it will only take non-negative values and will exhibit a parabolic shape between each pair of asymptotes. The graph will have zeros at ( x = n\pi ) and will approach infinity as it nears the vertical asymptotes. Finally, the graph is periodic with a period of ( \pi ).
y = cot x cos2x - 2 cot x
A sequence of U shapes with minimum values of 1 and vertical asymptotes. The minimum values are attained at 90+180*k degrees The asysmptotes are at 180*k degrees where k is any integer
X squared is not an inverse function; it is a quadratic function.
Your question is insufficiently precise, but I'll try to answer anyway. "Sine squared theta" usually means "the value of the sine of theta, quantity squared". "Sine theta squared" usually means "the value of the sine of the quantity theta*theta". The two are not at all the same.
The Distance Formula! D = square root of (y2-y1) quantity squared + (x2-x1) quantity squared
∫ f'(x)/[f(x)√(f(x)2 - a2)] dx = (1/a)arcses(f(x)/a) + C C is the constant of integration.
This expression factors as x -1 quantity squared.
It is x - y + 2 = 0
squared 3
∫ f'(x)/(p2 + q2f(x)2) dx = [1/(pq)]arctan(qf(x)/p)
a quantity multiplied by itself