It is -5.
8
8
because the z axis represents "depth", you wouldn't see the 6 "places" unless you turned the graph askew.
8
7
Without any information on what the graph is, it is not possible to say.
-3
6*sinx = 1 + 9*sinx => 3*sinx = -1 => sinx = -1/3Let f(x) = sinx + 1/3then the solution to sinx = -1/3 is the zero of f(x)f'(x) = cosxUsing Newton-Raphson, the solutions are x = 3.4814 and 5.9480It would have been simpler to solve it using trigonometry, but the question specified an algebraic solution.
6*sinx = 1 + 9*sinx => 3*sinx = -1 => sinx = -1/3Let f(x) = sinx + 1/3then the solution to sinx = -1/3 is the zero of f(x)f'(x) = cosxUsing Newton-Raphson, the solutions are x = 3.4814 and 5.9480It would have been simpler to solve it using trigonometry, but the question specified an algebraic solution.
sinx=n/1 (1)sinx=n/1(1) sin(-n)x=n(-n) six=6
The graph at the right shows a function, f, graphed on the domain 0 less equal x less equal 8. The section from A to B is a straight segment. The section from B to C is represented by y = (x - 5)². graph split Find the slope of the segment from A to B. Find the x-coordinate of the relative minimum value of the graph from B to C. Find the value of f (3) + f (4) + f (6) + f (7).
A graph that has 1 parabolla that has a minimum and 1 positive line.
To translate the graph y = x to the graph of y = x - 6, shift the graph of y = x down 6 units.
With the information provided in the question there is no simple answer. You need to carry out each multiplication, and then combine all like terms. The resulting expression then needs to be ordered in some way although the can often be a considerable degree of arbitrariness here. For example: (2 + cosx)*(3*sinx - tanx) = 6*sinx - 2*tanx + 3*cosx*sinx - sinx. There is no objective reason that will determine the order for the trigonometric ratios! Any of them could be first.
If you mean the value of a US 90% silver quarter? Minimum value, as of 6-4-11, is about $6.56.The collectible value depends on date, grade and mintmark if any.
Grey (9) Red (2) Blue (6) stands for 92 x 106, or 92 megohms. Gold stands for +/- 5%, so the minimum value would be 87.4 megohms.
Exact value depends on the date, mint, and condition, but at bare minimum, one is worth at least $6 for the silver (as of January 2018).