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pshichka [43]
3 years ago
6

Slove the equation6=4(×+2)​

Mathematics
2 answers:
Lena [83]3 years ago
8 0

Answer:

x=-1/2

Step-by-step explanation:

First, simplify the equation by multiplying (x+2) by 4.

The simplified version of the equation is 6=4x+8

Then, solve for x. Subtract 8 from both sides and divide by 4.

-2=4x

x=-1/2

iogann1982 [59]3 years ago
7 0

Answer:

6 = 4x + 2

4x = 8

X = 2

is your answer

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If m+4n=2n+8m;what is the ratio of n to m?
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m+4n=2n+8m\\\\ 2n=7m\\\\ \dfrac{2n}{7m}=1\\\\ \boxed{\dfrac{n}{m}=\dfrac{7}{2}}

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3 years ago
Randy won 36 out of 54 games of tic tac toe. what percent of the games did he win
Archy [21]
36/54 = x/100

54x = 100 * 36
54x = 3600
x = 3600 ÷ 54
x = 66.666666.... so 66.67

First put it into a proportion and then cross multiply. After that you divide both sides by 54 to get x alone which gives you 66.66666 which is rounded to 66.67

Answer: 66.67%
7 0
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The possible outcomes for rolling a pair of fair dice are shown.
kvv77 [185]
1/4
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Dice=6
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So 3 ( numbers of even numbers ) /6
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1/2 X 1/2

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3 0
4 years ago
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ch4aika [34]
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6 0
3 years ago
Find the sum of 14 + 8 + 2+ ... + ( 274) + (-280).
Musya8 [376]

The sum of the given sequence is -6384.

<u>Step-by-step explanation:</u>

The given Arithmetic sequence is 14 + 8 + 2+ ... + ( 274) + (-280).

  • The first term of the sequence = 14
  • The last term of the sequence = -280
  • The common difference ⇒ 14 - 8 = 6

<u>To find the number of terms in the sequence :</u>

The formula used is n = (\frac{a_{n}-a_{1}} {d})+1

where,

  • n is the number of terms.
  • a_{n} is the late term which is -280.
  • a_{1} is the first term which is 14.
  • d is the common difference which is 6.

Therefore, n =(\frac{-280-14}{6}) +1

⇒ n =( \frac{-294}{6}) + 1

⇒ n = -49 + 1

⇒ n = -48

⇒ n = 48, since n cannot be negative.

∴ The number of terms, n = 48.

<u>To find the sum of the arithmetic progression :</u>

The formula used is S = \frac{n}{2}(a_{1} + a_{n} )

where,

  • S is the sum of the sequence.
  • a_{1} is the first term which is 14.
  • a_{n} is the late term which is -280.

Therefore, S = \frac{48}{2}(14+ (-280))

⇒ S = \frac{48}{2}(-266)

⇒ S = 48 \times -133

⇒ S = -6384

∴ The sum of the given sequence is -6384.

3 0
3 years ago
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