There are an infinite number of solutions.
Blank1 = 1 and blank2 = 15
B1 = -1 and B2 = -15
B1 = 2 and B2 = 7.5
B1 = 3 and B2 = 5
B1 = 1.1 and B2 = 15/1.1 etc, etc.
What is the factorization of the trinomial -x squared plus 11 x plus 26?
-x2 + 11x + 26 = -(x - 13)(x + 2)
= (13 - x)(x + 2)
= (x - 13)(-x - 2)
Integration by Parts is a special method of integration that is often useful when two functions.
What is the answer to y equals x-15 if x equals 9.4?
y = x - 15. We know x = 9.4
y = 9.4 - 15
y = -5.6
How do you read an x and y graph?
You use dry mix to answer because it means D: Dependant R: Respective and sooo on y:y Axis X:x axis
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Is 2 and 1 a solution to y equals x plus 1?
Yes, since (1,2) satisfies
y = x + 1
y = (1) + 1
y = 2
and
2 = 2
Changing velocty and constant acceleration?
Changing velocity and constant acceleration? Yes.
Changing velocity indicates constant acceleration dv/dt = a constant(k) when v=kt.
Then dv/dt= dkt/dt= k. the constant k can be positive , negative or zero.
The equation for vertical motion is y = v0t + .5at2.
y is vertical displacement
v0 is initial vertical velocity
a is acceleration (in meters, normal gravitational acceleration is about -9.8 m/s/s, assuming positive y is upward displacement and negative y is downward displacement)
Factor the trinomial 6y2 plus 19y-13?
There is no rational factorisation of 6y2 + 19y - 13
The roots are [-19 +/- sqrt(673)]/12
which are -3.74519 and 0.57852
upper right is number one
then upper left is two
lower left is three
lower right is four
think of drawing a C on the grid
Factor 2xy plus 4x plus 8y plus 16?
2xy + 4x + 8y + 16
= 2[xy + 2x + 4y + 8]
= 2[x(y + 2) + 4(y + 2)]
= 2(y + 2)(x + 4)
How do you find 'x' when 'x' times negative 2 equals negative 2?
x * -2 = -2
Divide each side by -2 to get x by itself.
(x * -2)/-2 = -2/-2
x = -2/-2
x = 1
What is X and y intercept of -2x plus 3?
if:
y = -2x + 3
then:
if y = 0:
0 = -2x + 3
2x = 3
x = 3/2
if x = 0:
y = -2(0) + 3
y = 3
So the x-intercept is at {0, 3}, and the y-intercept is at {3/2, 0}
How do you know when to use tangent cosine or sine?
It depends on what information you already have. For example, if you know the length of two sides of a triangle, you can easily find the tangent. Or, if you know the length of two angles and a side, you can find the other sides as well, using the tangent, cosine, and sine as needed.