Answer:
1.7*10^3 greater
Step-by-step explanation:
So just divide the two numbers
3.4 * 10^5/ 2 * 10^3
Answer: the answer is 19
Step-by-step explanation:
The <em>horizontal</em> asymptote of the <em>exponential</em> function f(x) = 0.2ⁿ is represented by the <em>horizontal</em> line y = 0 , to which the curve tends for n → + ∞.
<h3>How to find the horizontal asymptote of an exponential function</h3>
<em>Exponential</em> functions of the form f(x) =aⁿ have an asymptote, a <em>horizontal</em> one. For 0 < a < 1,The <em>horizontal</em> asymptote exists for n → + ∞ and tends to be 0, and the no asymptote exists for n → - ∞. Now we proceed to present a graph in the figure attached below.
Hence, the <em>horizontal</em> asymptote of the <em>exponential</em> function f(x) = 0.2ⁿ is represented by the <em>horizontal</em> line y = 0 , to which the curve tends for n → + ∞.
To learn more on exponential functions: brainly.com/question/11487261
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Problems of this sort are frequently found in physics. If you study calculus or physics you'll learn how to create the equation representing the velocity of an object in flight.
Here, you don't need to calculate velocity, but rather time. Start with this equation:
v = v0 + a t^2, where v is the velocity at time t, v0 is the initial velocity, a is the acceleration due to gravity (denoted by g instead of a), and t is the elapsed time.
You are told that v0 is 15 ft/sec. Set v = to 0, as the ball stops moving for the tiniest instant at the top of its trajectory. Use g = - 32 ft (per second squared).
Then 0 = 15 ft/sec - 32 [ft/(seconds squared)] t.
Solve this for t. This is the time required for the ball to come to a complete stop at the top of its trajectory.
Finally, multiply this time by 2, since the ball begins to fall and returns to its original height.
Answer:
A. Cos θ = 16/42
Step-by-step explanation:
The angle the ladder makes with the floor = θ
Hypotenuse = length of the ladder = 42 m
Adjacent = Distance from the bottom of the ladder to the wall = 16 m
Therefore to find θ, we would apply the trigonometric function, CAH:
Cos θ = adj/hyp
Which is:
Cos θ = 16/42
