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alexdok [17]
3 years ago
8

Can anyone help me with this?

Mathematics
1 answer:
Viktor [21]3 years ago
5 0
E. 1/2
With trig functions, multiple x values correspond with the same y value.
Using an initial x value (the principle value), we can find other x values for the same y value, this is what we are are being asked to find in this question.
There are slightly different ways to find these x values (also known as solutions) for each of the basic trig functions.
The x values are in degrees for the basic trig functions.
For cosine, the rule is as follows:
360 - principle value;
this will give what I, personally, like to think of as a secondary principle value (this value is not actually recognised as a secondary principle value, I just like to think of it as such). Anyway, all other solutions can the be found by adding or substrating any integer multiple of 360 to/from the PV and 'secondary PV'.

For your question:
cos60 = 1/2
60 is the x value (PV)
so...
360 - 60 = 300 is the 'secondary PV'
Just to be clear, this means that if I were to find the cos300, I would get 1/2.

That is sufficient for explaining the answer to this particular question but if you wanted to find any other solution, you would just have to do either:
60 + or - n(360)
or...
300 + or - n(360),
where n = any integer
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If |14 -2x = 20, x could equal which of the following?
RSB [31]

Answer:

x would equal -3

Step-by-step explanation:

want to get rid of 14 from each side so 14 - 14 would get rid of that 20 - 14 = 6 now you still have a negative 2x

-2x / -2x gives you X to be alone now divide 6 with -2 which gives you -3

8 0
3 years ago
how to calculate cube root without using prime factorization? and how to calculate ³√60? or something else that has a decimal re
Marat540 [252]

The cube root of 60 is 3.87 approximately.

Step by step solution:

We can calculate the cube root by Halley's method:

The  formula is \sqrt[3]{a} = x ((x^{3}  + 2a)/(2x^{3}  + a))

where,

a = number whose cube root is being calculated

x = integer guess of its cube root.

Here a = 60,

Suppose x as 3

[∵ 3³ = 27 and 27 is the nearest perfect cube that is less than 60]

⇒ x = 3

Therefore,

∛60 = 3 (3³ + 2 × 60)/(2 × 3³ + 60)) = 3.87

⇒ ∛60 ≈ 3.87

Therefore, the cube root of 60 is 3.87 approximately.

Here ,  ∛60 is irrational because it cannot be expressed in the form of p/q where q ≠ 0.

Therefore, the value of the cube root of 60 is an irrational number.

Learn more about cube root :brainly.com/question/27863878

#SPJ1

4 0
2 years ago
Find the quotient.<br><br> 48j 5 k 2 ÷ (-3j 3 k)<br><br> A) -16j2k<br> B) -16j3k2<br> C) -16j3k
posledela

For this case we must find the quotient of the following expression:

\frac {48 * j ^ 5 * k ^ 2} {- 3 * j ^ 3 * k} =

We have to:

\frac {48} {- 3} = - 16

By definition of power properties we have:

\frac {a ^ m} {a ^ n} = a ^ {m-n}

So so:

\frac {48 * j ^ 5 * k ^ 2} {- 3 * j ^ 3 * k} = - 16 * j ^ {5-3} * k^{2-1}=-16*j^2*k

Answer:

Option A

3 0
3 years ago
Read 2 more answers
1/4k = 3 (-1/4k + 3)​
Arada [10]

Answer:

For the expression \frac{1}{4} k = 3 (-\frac{1}{4}k  +3)

k = 9 is the required solution.

Step-by-step explanation:

Here, the given expression is \frac{1}{4} k = 3 (-\frac{1}{4}k  +3)

Solving the above expression for k, we get:

\frac{1}{4} k = 3 (-\frac{1}{4}k  +3)  \implies  \frac{k}{4}  = (\frac{-3}{4}k) + 9

or, \frac{k}{4}  + (\frac{3}{4}k) =  9 \implies \frac{k + 3k}{4}   = 9

or, \frac{4k}{4}  = 9  \implies   k =9

or, k = 9

Hence for the expression \frac{1}{4} k = 3 (-\frac{1}{4}k  +3)

k = 9 is the required solution.

8 0
3 years ago
A: B =2 : 5. What is B if A is 6?
weeeeeb [17]

Answer:

THE ANSWER IS 15

Step-by-step explanation:

A:B=2:5

6:B=2:5

2B=6*5

2B=30

B=30/2

B=15

3 0
4 years ago
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