Answer:
Step-by-step explanation:
the answer is 34 when you get a2 ans subtract the mineral you get a desemel and if you round that using the arcoulation sistum you get 34 hope this helps messege me if it dose
<span>Nine hundred eighty-nine million, forty-five thousand, two hundred thirty-two</span>
Answer:
Given:
Relation between position of an object at time t is given by:
s(t) = -9 - 3t
To Find:
Instantaneous velocity (v) at t = 8
Step-by-step explanation:
To find instantaneous velocity we will differentiate relation between position of an object at time t by t:
Differentiate the sum term by term and factor out constants:
The derivative of -9 is zero:
Simplify the expression:
The derivative of t is 1:
Simplify the expression:
(As, there is no variable after differentiating the relation between position of an object at time t by t so at time t = 8 is of no use.)
So,
Instantaneous velocity (v) at t = 8 is -3
Answer:
Step-by-step explanation:
exponents raised to a - power is an inverse function probably not the right word
a^-b = 1/(a^b) example 4^-2 = 1/(4^2) = 1/16
so (7^-1)^-1 is a double inverse which is back to the original number 7
inverted 7 twice
(7^-1)^-1 = (1/7)^-1 = 1/(1/7) = 7 trust me or use your calculator
since the coeffients are the same just add the powers... some exponent rule
5^2 * 5^4 * 5^-3 = 5^(2+4-3) = 5³
here is it written out
5^2 * 5^4 * 5^-3 = 5² × 5^4 × 5^-3 = (5×5) × (5×5×5×5) × (1/5×1/5×1/5)
5×5 × 5× (5×5×5 × 1/5×1/5×1/5) (5×5×5 × 1/5×1/5×1/5) = 1
5×5×5 = 5³
so
Answer:
Step-by-step explanation:
If I'm interpreting that correctly, you are trying to solve this equation:
for theta. To do this, you will need a trig identity sheet (I'm assuming you got one from class) and a unit circle (ditto on the class thing).
We need to solve for theta. If I look to my trig identities, I will see a double angle one there that says:
We will make that replacement, then we will have everything in terms of sin.
Now get everything on one side of the equals sign to solve for theta:
We can factor out the common sin(theta):
By the Zero Product Property, either
or
Now look at your unit circle and find that the values of theta where the sin is 0 are located at:
The next one we have to solve for theta:
simplifies to
and
Look at the unit circle again to find the values of theta where the sin is -1/2:
Those ar your values of theta!