Find the equation of the line parallel to y = 1/3x + 4 that passes through (-9, 4).

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Answer 1
Answer: For a line to be parallel, the slope has to be the same(1/3) only its coordonate on the y axis (b) changes. Therefore the new equation will be y=1/3x+b To find be, tou have to isolate it after inputting the new coordinates (-9,4) (4)=1/3(-9)+b 4=-3+b 7=b Therefore, the new equation is y=1/3x+7

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How to increase numbers

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Hi There! :)

How to increase numbers?

Multiply by a percentage
Add or multiply another number with that number

Prove that:{ \left( { e }^{ \sqrt { { e }^{ \ln { \left( \frac { { 3 }^( 0 ) }{ \sin { \left( \frac { \pi  }{ 2 }  \right)  }  }  \right)  }  } }  } \right)  }^{ \ln { \left( \sqrt { { e }^{ \ln { \left( \frac { { 3 }^( 0 ) }{ \sin { \left( \frac { \pi  }{ 2 }  \right)  }  }  \right)  }  } }  \right)  }  }=1

Show your workings.

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{ \left( { e }^{ \sqrt { { e }^{ \ln { \left( \frac { { 3 }^( 0 ) }{ \sin { \left( \frac { \pi }{ 2 } \right) } } \right) } } } } \right) }^{ \ln { \left( \sqrt { { e }^{ \ln { \left( \frac { { 3 }^( 0 ) }{ \sin { \left( \frac { \pi }{ 2 } \right) } } \right) } } } \right) } }=1\n{ \left( { e }^{ \sqrt { { e }^{ \ln { \left( \frac { 1 }{ 1} \right) } } } } \right) }^{ \ln { \left( \sqrt { { e }^{ \ln { \left( \frac { 1 }{1 } \right) } } } \right) } }=1\n
{ \left( { e }^{ \sqrt { { e }^( \ln 1 ) } } \right) }^{ \ln { \left( \sqrt { { e }^( \ln 1 ) } \right) } }=1\n{ \left( { e }^( \sqrt 1 ) \right) }^{ \ln { \left( \sqrt 1 \right) } }=1\n{ \left( { e }^ 1  \right) }^( \ln 1 )=1\n e  ^( \ln 1 )=1\n1=1

Solve for c? 2x+36x-15c=x

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Simplifyingc2 + 15c + 56 = 0 combine like terms:56 + 15c + c2 = 0.  Solving56 + 15c + c2 = 0. when  Solving for variable 'c'.Factor a equation.(8 + c)(7 + c) = 0

Write the expression in simplest form. Assume that all variables are positive.

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2x+5+3x-2
Answer is: 5x+3

Your monthly living expenses are $585.00. Your monthly fixed expenses are $1078.00. Your annual fixed expenses are $2700.00. Calculate your total monthly expenses.

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The answer for the total monthly expenses: $1078.80 + $585.00 = 1663.0

If the circumference of a circle is 10 inches, which is the area?​

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To make it simpler...Area=7.96in2