Mathematics: Apendulum in an antique clock swings above a tabletop. the number of centimeters, c, that the tip of the pendulum is from the tabletop is a function of time, t, in seconds. the function that models the distance of the tip of the pendulum from the tabletop is c(t) = 2(cos 4πt) + 12. how high is the pendulum when t = 1/4 second.

Apendulum in an antique clock swings above a tabletop.

Ответ:

nssjdjsididiodododod

07.01.2022

Substitute t=1/4 into C(t) to find the height of the pendulum

$C( \frac{1}{4})=2 Cos (4 \pi ( \frac{1}{4}))+12$
$C( \frac{1}{4})=2cos( \pi )+12$
$C( \frac{1}{4})=2(-1)+12=10$

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Ответ:

orangeicecream

10.10.2021

Mathematics

aA F are the only ones yes

Step-by-step explanation: draw a vertical line if it touches more than once it's not a function

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