Respuesta :
For h = 60 + 2.5f, where h = height, in cm, and f = femur length, in cm, and the condition that h > 160cm., the minimum condition for f to meet the requirement for h will be:If h=160cm,f’ = (160-60) /2.5f’ = 40cm,with f’ = 40cm not being a solution to this inequality.
That is, all values greater than 40cm will solve the said inequality which is expressed as:f > (h-60)/2.5
That is, all values greater than 40cm will solve the said inequality which is expressed as:f > (h-60)/2.5
Answer:
[tex]f>40[/tex]
Explanation:
The given equation is
[tex]h=60+2.5f[/tex]
where h represents height in centimeters and f represents length of the femur in centimeters.
We need to find the inequality that best represents the lengths of the femur that would suggest the woman had a height greater than 160 cm.
[tex]h>160[/tex]
[tex]60+2.5f>160[/tex]
[tex]2.5f>160-60[/tex]
[tex]2.5f>100[/tex]
Divide both sides by 2.5.
[tex]\dfrac{2.5f}{2.5}>\dfrac{100}{2.5}[/tex]
[tex]f>40[/tex]
It means lengths of the femur is greater than 40 cm.
Therefore, the required inequality is [tex]f>40[/tex].