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If STUV is a rectangle and mVSU 52 what is the value of x?
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If STUV is a rectangle and mVSU equals 52 what is the value of x?
I'm having some trouble understanding exactly what 'm' and 'x' have to do with the rectangle. A look at the drawing would really help.
If stuv is a rectangle and vsu52 what is the value of x?
Since stuv is a rectangle, opposite angles are equal. Given that angle vsu measures 52 degrees, angle stv, which is adjacent to angle vsu, must also be 52 degrees. Therefore, angle uvs, the opposite angle, is also 52 degrees. Thus, the value of x, which represents angle vsu, is 52 degrees.
What is the intersection of plane WZVS and plane STUV?
Points S and V
Some building blocks have sides that are in the shape of a trapezoid. What is the height of trapezoid STUV?
i think 2
How do you Factor fourth degree polynomial?
There is no simple way. A polynomial of the form f(x) = ax4 + bx3 + cx2 + dx + e may have four real factors: it may have none. Binomial factors will be of the form px + q, where p is one of the factors of a and q is one of the factors of e. In general, p and q can be positive or negative. That gives a very large number of possible binomial factors of the polynomial. Evaluate f(x) for x = -q/p, that is, substitute x = -q/p in the polynomial and calculate its value. If f(-q/p) = 0 then (x + q/p) = (px + q) is a factor. It may be possible to find the zeros of the quadratic by numerical or graphical methods. If x = z if a root then (x + z) is a factor. If the four factors are (x - s), (x - t), (x - u) and (x - v) then s+t+u+v = b/a st +su+ sv + tu + tv +uv = c/a stu + stv + suv + tuv = d/a and stuv = e/a One option is to solve these equations simultaneously for s, t, u and v.
