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k0ka [10]
3 years ago
9

Need help. will mark brainliest if correct

Mathematics
2 answers:
lisov135 [29]3 years ago
7 0

Answer:

s = 11

Step-by-step explanation:

\frac{4s - 2}{7} = 6

\frac{7}{1} * \frac{4s-2}{7} = 6 * 7\\

{4s - 2} = 42\\        +2 = +2\\\\4s= 44\\\\\\ 4s/ 4 = 44/4\\s= 11

nignag [31]3 years ago
4 0

Answer:

11

Step-by-step explanation:

4s-2/7=6

4s-2=6×7

4s-2=42

4s=42+2

4s=44

s=44/4

s=11

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We are given five expressions. An expression or mathematical expression is a finite collection of symbols that is well-formed according to context-dependent norms. The first expression is -(-1). The simplified solution of the first expression is 1. The second expression is -|-1|. The simplified solution of the first expression is -1. The third expression is -|1|. The simplified solution of the first expression is -1. The fourth expression is |1|. The simplified solution of the first expression is 1. The fifth expression is |-1|. The simplified solution of the first expression is 1.

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1 year ago
Emily is packing her bags for her vacation. She has 6 unique Fabergé eggs, but only 3 fit in her bag. How many different groups
Serjik [45]

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3 years ago
Solve to find x <br> log (3x+5) to base 5= 2log (1-3x) to base 25
Eduardwww [97]

Answer:

x = -2/ 3

Step-by-step explanation:

in order to cancel out the logs they should have common bases

\mathsf{ log_{5}(3x + 5) = 2 log_{25}(1 - 3x)  }

we can write 25 as 5²

\mathsf{ \implies  log_{5}(3x + 5) =  2 \: log_{ {5}^{2} }(1 - 3x)  }

we know that the reciprocal of the exponents of the bases are multiplied to the log

\mathsf{ \implies  log_{5}(3x + 5) =   \frac{1}{\cancel{2} } \times \cancel{2} \: log_{ 5}(1 - 3x)  }

and now since the logs have common bases

\mathsf{ \implies  \cancel { log_{5}}(3x + 5) = \cancel{ log_{ 5}}(1 - 3x)  }

we're left with

\mathsf{ \implies 3x + 5 = 1 - 3x}

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8 0
3 years ago
Can someone help me find the answer?
enyata [817]

Answer:

Height of larger cylinder is 13.72 ft


Step-by-step explanation:

If the cylinders are similar then their radius is suppose to be same .

formula for volume is πr^2 h  where r is radius and h is the height

Let height of larger be H and smaller is 5 ft (given)

\frac{volume of larger}{volume of smaller} = \frac{\pi r^2H }{\pi r^2 (5)  } = \frac{343}{125} \\on simplifying it ,we get \\H =\frac{343X 5}{125} \\H=13.72 ft



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