Answer:
63m^11 no^12
Step-by-step explanation:
Dont know if thats o or and zero but I solve it by using o..if it was a zero then comment that so I can redo it anyways heres the explanation
(7nm^5 o^2) × (-3m^3 o^5)^2
7m^5 no^2) ×(-3m^3 o^5) ^2
(7m^5 no^2) × (3m^3 o^5)^2
7m^5 no^2 × (3m^3 o^5) ^2
7m^5 no^2 × 9m^6 o^10
63m^11 no^12
Answer:
78
Step-by-step explanation:
A, C and E all work in the equations. In order for them to work, you must use the ordered pair in each of the three situations. Below is the work for all of the correct answers.
Ordered Pair A : (1, -1)
y < x + 1
-1 < 1 + 1
-1 < 1 (TRUE)
y < 4
-1 < 4 (TRUE)
x < 6
1 < 6 (TRUE)
Ordered Pair C : (4, 2)
y < x + 1
2 < 4 + 1
2 < 5 (TRUE)
y < 4
2 < 4 (TRUE)
x < 6
5 < 6 (TRUE)
Ordered Pair E : (4, -2)
y < x + 1
-2 < 4 + 1
-2 < 5 (TRUE)
y < 4
-2 < 4 (TRUE)
x < 6
4 < 6 (TRUE)
I believe it would be addition property of equality since you can add 14 and 8 to recieve the number that the 8 is being subtracted from to get 14. So in this case x would equal 22.
Answer:
a) Use the two points to compute the slope, then put that and one of the points into the point-slope form
b) Eliminate parentheses and solve for y to get the equation in slope-intercept form
c) From slope-intercept form, subtract the x-term, then multiply by a common denominator of there are any fractions. Multiply by -1 if necessary to make the x-coefficient positive.
Step-by-step explanation:
a) The slope (m) is computed from two points by ...
... m = (y2 -y1)/(x2 -x1)
That value and one of the points goes into the point-slope form ...
... y -y1 = m(x -x1)
b) Putting the above equation into slope-intercept form is a matter of consolidating all of the constants.
... y = mx +(-m·x1 +y1)
c) Rearranging to standard form puts the x- and y-terms on the same side of the equal sign, preferably with mutually prime integer coefficients. This may require that the equation be multiplied by an appropriate number. The x-coefficient should be positive.
<u>Example:</u>
y -3 = 1/2(x +7) . . . . . . line with slope 1/2 through (-7, 3)
-1/2x + y = 7/2 + 3
x -2y = -13 . . . . . . . . . multiply by -2 to get standard form
