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FromTheMoon [43]
3 years ago
8

ANSWER ASAP!!!! PLEASE INCLUDE STEP BY STEP EXPLANATION DO A.

Mathematics
1 answer:
ohaa [14]3 years ago
8 0

Answer:

57

Step-by-step explanation:

I prefer the equation in this format

\frac{3 |m - 2 {n}^{2} | }{4}

substitute -4 for m and 6 for n

\frac{3 | - 4 - 2( {6}^{2}) | }{4}

square the 6 then multiply by 2

\frac{3 | - 4  - 72| }{4}

solve inside the absolute value then multiply by 3

\frac{3 | - 76| }{4}

\frac{228}{4}

divide by 4

57

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URGENT ! what is the common difference of the arithmetic series 14+12+10+8
k0ka [10]

Explanation:

An arithmetic sequence has a common difference, meaning you use addition or subtraction to get from term to term, and each term in the sequence is an equal distance apart.

A geometric sequence has a common ratio, meaning that you use multiplication or division to get from term to term.

If you look at this sequence:

14-2 = 12

12-2 = 10

10-2 = 8

8 -2 = 4

etc.

Because you are subtracting 2 each time, 2 is the common difference, and the sequence is arithmetic.

6 0
3 years ago
4. Evaluate 4x + 2 when x = 5<br> O<br> 22<br> 47<br> O<br> 11
Lapatulllka [165]
22 because 4 x5 =20 and when you add 2 it equals 22
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Each box is 15.99

Step-by-step explanation:

Just the divide the total cost by 6

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Write a fraction equivalent to 4/18
marysya [2.9K]

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Step-by-step explanation:

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HEY YA'LL 30 PTS FOR 1 PROBLEM!<br> Given: m∠EYL=1/3 the measure of arc EHL<br> Find: m∠EYL.
GarryVolchara [31]

Answer:

45

Step-by-step explanation:

Two tangents drawn to a circle from an outside point form arcs and an angle, and this formula shows the relation between the angle and the two arcs.

m<EYL = (1/2)(m(arc)EVL - m(arc)EHL)      Eq. 1

The sum of the angle measures of the two arcs is the angle measure of the entire circle, 360 deg.

m(arc)EVL + m(arc)EHL = 360

m(arc)EVL = 360 - m(arc)EHL      Eq. 2

We are given this:

m<EYL = (1/3)m(arc)EHL       Eq. 3

Substitute equations 2 and 3 into equation 1.

(1/3)m(arc)EHL = (1/2)[(360 - m(arc)EHL) - m(arc)EHL]

Now we have a single unknown, m(arc)EHL, so we solve for it.

2m(arc)EHL = 3[360 - m(arc)EHL - m(arc)EHL]

2m(arc)EHL = 1080 - 6m(arc)EHL

8m(arc)EHL = 1080

m(arc)EHL = 135

Substitute the arc measure just found in Equation 3.

m<EYL = (1/3)m(arc)EHL

m<EYL = (1/3)(135)

m<EYL = 45

5 0
3 years ago
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