Formula for solving X2 plus -2x -5.25 equals 0?
x2-2x-5.25 = 0
When factored:
(x-7/2)(x+3/2) = 0
Therefore: x = 7/2 and also x = -3/2
To solve a quadratic equation use the formula:
x = -b/2a + and also - the square root of b2-4ac over 2a
Whereas in this particular equation: a = 1, b = -2 and c = -5.25
How do you solve sinx divided by 1 plus cosx plus cosx divided by sinx?
sin x/(1+cos x) + cos x / sin x
Multiply by sin x (1+cos x)
=[(sin^2 x + cos x(1+cos x) ] / sin x (1+cos x)
= [(sin^2 x + cos x + cos^2 x) ] / sin x (1+cos x)
sin^2 x + cos^2 x = 1
= (1+cos x) / sin x (1+cos x)
= 1/sin x
X squared plus 10x plus 21 divided by x plus 3?
Factorising, we obtain,
x2 + 10x + 21 = (x + 7)(x + 3).
Thus,
x2 + 10x + 21 / (x + 3) = x + 7.
That's usually easier than dividing it out!
Add 4x to each side: 68 = 13x + 16
Subtract 16 from each side: 52 = 13x
Divide each side by 13: 4 = x
What is 5x-7 equals 2x plus 5?
X=4
1. Subtract 2x from each side
2. Add 7 to each side
3. Divide each side by 3
Definition of netted venation?
Venation is the arrangement of veins in an insect's wing or the leaf of a plant. Such venation is said to be netted if the smaller vessels branch from the larger ones either as in a feather or like the fingers of a hand. Please see the link.
What is the range for y equals x plus 4?
It depends on the domain but, if the domain is the real numbers, so is the range.
What does x equal in the problem x divided by a equals y divided by b?
Sorry but i dont know te answer to this :(
x/a= y/b
therefore
x = ay/b
What is the x in the problem x minus 12 over 2 equal 18?
You need to be careful in how you write such questions as it is important to know if you mean:
x - 12/2 = 18
or
(x-12)/2 = 18
If x - 12/2 = 18 then
x = 18 + 12/2
x = 18 + 6
x = 24
If (x-12)/2 = 18 then
x - 12 = 18 * 2
x - 12 = 36
x = 36 + 12
x = 48
How do you solve x2 equals cos x?
You can solve this to the accuracy of your liking by using Newton's method:
xn+1 = xn - f(xn) / f'(xn)
In this case, we'll say f(x) = x2 - cos(x)
f'(x) would then be 2x + sin(x)
Let's take a rough guess, and start with x0 = 0.5
x1 = 0.5 - (0.52 - cos(0.5)) / (2(0.5) + sin(0.5)) = 0.92420692729319751536
x2 = x1 - (x12 - cos(x1)) / (2x1 + sin(x1)) = 0.82910575599741780916
x3 = x2 - (x22 - cos(x2)) / (2x2 + sin(x2)) = 0.82414613172819520712
x4 = x3 - (x32 - cos(x3)) / (2x3 + sin(x3)) = 0.8241323124099124229
x5 = x4 - (x42 - cos(x4)) / (2x4 + sin(x4)) = 0.82413231230252242297
x6 = x5 - (x52 - cos(x5)) / (2x5 + sin(x5)) = 0.82413231230252242296
Now we can test our answer:
0.824132312302522422962 = 0.67919406818110235182
cos(0.82413231230252242296) = 0.67919406818110235183
So we're accurate to the nearest ten quintillionth.