1) Fill in the blanks to rewrite the given statement without changing the meaning. For all equations E, if E is quadratic then E has at most two real solutions. a) All quadratic equations . b) Every quadratic equation . c) If an equation is quadratic, then it . d) If E , then E . e) For all quadratic equations E, .

Answer and the Step-by-step explanation:

For all equations E, if E is quadratic then E has at most two real solutions.

a) All quadratic equations **have at most two real solutions**

b) Every quadratic equation, E, **has at most two real solutions**

c) If an equation is quadratic, then it **has at most two real solutions**

d) If E **is a quadratic equation**, then E **has at most two real solutions**

e) For all quadratic equations E, **E has at most two real solutions**.

use distributive property on all like terms and change your signs if you have a double negative or if you have positive/negative

step-by-step explanation:

let's assume

number of candles set =x

price of of x candles =p(x)

we are given

a candle maker prices one set of scented candles at $10 and sells an average of 200 sets each week

so, we get point as (200,10)

he finds that when he reduces the price by $1, he then sells 50 more candle sets each week

so, we can find slope

now, we can use point slope form of line

now, we can plug values

we can use point

and find b

now, we can plug it back

and we get

now, we can find revenue

we know that

revenue = price*quantity

so, we get