when an object is dropped from the top of a 75 ft tall building, the object will be h feet above the ground after t seconds,where t = $\frac{1}{4}\sqrt{75-h,}h\le75$‍14 √75−h,h≤75. How far above the ground will the object be after 1 s? Later verify answers.

If f(x)= x²+4x+4, then the domain of y= 1/f(x) is?

the Equation  $\left|x^2-px+5\right|=7$|x²−px+5|=7 has real solutions

A. only when p² > or equal to 48

B. Only when p² < 48

C. for any p-values

D. for no values of p

if r and s are numbers on a number line, the best representation of how much farther one value is from zero than the other value is

A. (r+s)

B. (r-s)

C. (r) + (s)

D. (r) - (s)

() represent the absolute value sign

the Point (-3,-4) lies on the graph of y+ f(x). This corresponding point that must lie on the graph of

y= l f(x)l is

a. (3,4)

b. (3,-4)

c. (-3,4)

d. (-3,-4)

A hot air balloon pilot raises a balloon 200 m from the ground, turns off the burner and allows the balloon to decend 60 m before turning the burner on again to raise it another 170 m.

A. use +/- values to determine the total distance the balloon travelled.

B. use absolute values to determine the total vertical distance travelled by the balloon.

The maximum and minimum length, l, of an 8 ft board with a tolerance of -1/4 and +1/4 in can be determined by solving the equation

(L-0.25)= 96

(L+0.25)= 96

(L-96)= 0.25

(L+96)= 0.25

the brackets symbolize the absolute value sign

An equation that describes the maximum and minimum temperatures at which a chemical compound is in a liquid state is given by the absolute value equation (t-50)=50, where T is the temperature in degrees Celsius. Calculate the range in temperature, and identify the chemical compound.

state the domain and range of  $y=\left|-4.9t^2+8.5t-2.23\right|$y=|−4.9t²+8.5t−2.23| 

the winning margin between the top two candidates in an election can be represented by

 $\left|A+B\right|$|A+B| 

 $\left|A-B\right|$|A−B| 

 $\left|A\right|+\left|B\right|$|A|+|B| 

 $\left|A\right|-\left|B\right|$|A|−|B|