Answer:
Graph B: Translate 6 units to the right so f(x-6)
Graph C: Translate 3 units to the left and go down 5 units so f(x+3) - 5
Graph D: Translate 7 units to the left so f(x+7)
Graph E: Translate 6 units upwards so f(x) + 6
Graph F: Translate 2 units to the right and 3 upwards so f(x-2) +3
Step-by-step explanation:
This is just function transformations or function shifts.
If you wish to move a graph, f(x), to the left, add x by the units desired so f(x+c), where c is the units to the left.
If you wish to move the graph to the right, subtract x by the units desired so f(x-c), where c is the units to the right.
To move the graph up add the desired of units to the function.
If you want to shift upwards by a certain amount of units then f(x) + c, where c is the units upwards.
If you want to shift downwards by a certain amount of units then f(x) - c, where c is the units downwards.
The answer is b hope i help
Answer:
Step-by-step explanation:
hello :
f(x) =-2x²+4x+1 Completing The Square : f(x) =2(x²+2x)+1
f(x) = -2((x²-2x+1)-1)+1
f(x) = -2((x-1)²-1)+1
f(x) =2(x-1)²+1 ... verex form when the vertex is (1,1)
the axis of symmetry is x=1
Answer:
Step-by-step explanation:
You just need to put the smaller numbers on top of the bigger ones in the fractions then multiply them
