Answer: b) {-3, 0.5}
Step-by-step explanation:
The new equation is the original equation plus 6. Move the original graph UP 6 units. The solutions are where it crosses the x-axis.

+6 means it is a transformation UP 6 units.
Solutions are where it crosses the x-axis.
The curve now crosses the x-axis at x = -3 and x = 0.5.
Answer:
So heres what I think
C=2pie r
C=2*3.14*4
c=25.12
So basically half the circle is the radius and the whole is the circumference. So what you are doing is changing pie to 3.14 (since pie=3.14), since half the circle its radius so all you have to do is 2 times 3.14 times 4 to get 25.12 as your circumference.
Hope this helps!
Step-by-step explanation:
Answer: $40.21
Step-by-step explanation:
8/100 = 0.08
34.5 * 0.08 = 2.76
34.5 - 2.76 = 31.74
18/100 = 0.18
0.18 * 31.74 = 5.71
5.71 + 34.50 = 40.21
Y= 3x+12 all over 2.
Depending on what your x value is. The value of y will change. If x is 0, y is 6. If x is 1 y is 7.1
1 Simplify exponent
ma2cr+acar+car+ar+r=vacar
2 Simplify exponent
ma2cr+a2cr+car+ar+r=vacar
3 Factor out the common term r
r(ma2c+a2c+ca+a+1)=vacar
4 Cancel r on both sides
ma2c+a2c+ca+a+1=vaca
5 Subtract a2c from both sides
ma2c+ca+a+1=vaca−a2c
6 Factor out the common term ca
ma2c+ca+a+1=ca(va−a)
7 Subtract ca from both sides
ma2c+a+1=ca(va−a)−ca
8 Factor out the common term ca
ma2c+a+1=ca(va−a−(1))
9 Subtract a from both sides
ma2c+1=ca(va−a−1)−a
10 Factor out the common term a
ma2c+1=a(c(va−a−1)−1)
11 Subtract 1 from both sides
ma2c=a(c(va−a−1)−1)−1
12 Divide both sides by a2
mc=a(c(va−a−1)−1)−1a2
13 Divide both sides by c
m=a(c(va−a−1)−1)−1a2c