How is the graph of y = (x minus 1) squared minus 3 transformed to produce the graph of y = one-half (x + 4) squared?
The graph is translated left 5 units, compressed vertically by a factor of One-half, and translated up 3 units.
The graph is stretched vertically by a factor of One-half, translated left 5 units, and translated up 3 units.
The graph is translated left 5 units, compressed horizontally by a factor of One-half, and translated down 3 units.
The graph is stretched horizontally by a factor of One-half, translated left 5 units, and translated down 3 units.

A

Step-by-step explanation:

On edge the answer is A

A) The graph is translated left 5 units, compressed vertically by a factor of One-half, and translated up 3 units.

Step-by-step explanation:

Edg 2020

The solution set of given algebraic expression is  x = 7 and x = 3

Step-by-step explanation:

Given as :

The polynomial expression are

y = - x² + 6 x + 16                 1

y = - 4 x + 37                        2

Now, Solving these two equation

putting the value of y from eq 2 into eq 1

So, - x² + 6 x + 16 = - 4 x + 37

Or,  - x² + 6 x + 16 + 4 x - 37 = 0

Or, - x² + (6 + 4) x + (16 - 37) = 0

Or, - x² + 10 x - 21 = 0

Now, solving this quadratic equation by middle term break

i.e - x² + 7 x + 3 x - 21 = 0

Or, - x ( x - 7) + 3 ( x - 7) = 0

Or, (x - 7) ( - x + 3) = 0

Or, (x - 7) = 0  and ( - x + 3 ) = 0

∴ x = 7 , x = 3

So, The solution set of given algebraic expression is  x = 7 , x = 3

Hence, The solution set of given algebraic expression is  x = 7 and x = 3 Answer