QUESTION IMAGE
Question
- given the function f(x)=6(3x - 5), if f(x)=42, what is x?
a 3
b 4
c 5
d 6
- if a rectangle is drawn in the first quadrant and reflected over the y - axis, what quadrant is the new image in?
a i
b ii
c iii
d iv
Step1: Set up the equation
$6(3x - 5)=42$
Step2: Divide both sides by 6
$3x - 5=\frac{42}{6}=7$
Step3: Add 5 to both sides
$3x=7 + 5=12$
Step4: Divide by 3
$x=\frac{12}{3}=4$
For question 41: Reflecting a point $(x,y)$ over the y - axis gives $(-x,y)$. A rectangle in the first quadrant has $x>0,y>0$. After reflection over the y - axis, $x<0,y>0$ which is in the second quadrant.
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- B. 4
- B. II