Reggie3649 Reggie3649
  • 01-11-2017
  • Mathematics
contestada

Find two numbers differing by 44 whose product is as small as possible.

Respuesta :

Kalahira
Kalahira Kalahira
  • 11-11-2017
Ans : Let the smallest is equal to x, so the largest is x+44. The product would be equal to x(x+44) = x^2+44x = (x+22)^2 - 484. Since the minimum of the square of any real is 0, the minimum of the (x+22)^2 is 0, too, and the critical value for the x-variable is -22. So, the numbers are -22 and -22+44=22 (the product value is -484)
Answer Link

Otras preguntas

in Enter a number into each box to create an equation that has exactly no real solution. 3(2x+5)-X = 2) Enter a number into each box to create an equation tha
What is the pressure if a care tyre that was had 270kpa at the 30°c
3y+6-y please help me with algebra it's hard
How to manage Interpersonal Violence?
What is your opinion on the nation of Israel the land of Palestine and Jerusalem ?
you Juanita and Luis Rodriguez expected the automatic withdrawal of their fuel oil bill to be more than last month's bill of $259.85 but did not know by how muc
Which excerpt from the article “Pakistan’s Malala” best describes Malala’s relationship with her father? “He knew it meant his daughter's education would come t
i will give a crown if you are the first one to answer and if you get it right and if you just get it right then i will i give you a full star rating and a than
i need help on this transformation project!!
cómo se calcula la probabilidad de que salga el número 5 lanzando un dado 20 veces​