The first equation in the system models the heights in feet, h, of a falling baseball as a function of time, t. the second equation models the heights in feet, h, of the glove of a player leaping up to catch the ball as a function of time, t. which statement describes the situation modeled by this system? h=35=16t^2 h=6+18t-16t^2 the height of the baseball is 18 feet at the moment the player begins to leap. the height of the baseball is 16 feet at the moment the player begins to leap. the height of the baseball is 35 feet at the moment the player begins to leap. the height of the baseball is 6 feet at the moment the player begins to leap.

The height of the baseball is 35 feet at the moment the player begins to leap.

Step-by-step explanation:

We are given equations as:

h(t)=35+16t^2(1)

Where h represents the heights in feet, h, of a falling baseball as a function of time, t.

The second equation is given as:

h(t)=6+18t-16t^2(2)

Where h represents  the heights in feet, h, of the glove of a player leaping up to catch the ball as a function of time, t.

Hence when at the time of leap i.e. at t=0.

first equation i.e. equation (1) yields h(0)=35 i.e. it represents:

"  The height of the baseball is 35 feet at the moment the player begins to leap "

Hence option: C is correct.

first one because it can't have a fraction in it

step-by-step explanation:

its the second choice.

step-by-step explanation:

the elements in the range will be 7 less than the elements in the domain.