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Irina-Kira [14]
4 years ago
8

Rearrange the equation so r is the independent variable. 10q - 5r = 30

Mathematics
1 answer:
Murljashka [212]4 years ago
3 0

Answer:

q = 3 + 1/2r

Step-by-step explanation:

10q - 5r = 30

We want to solve for q

Add 5r to each side

10q - 5r+5r = 30+5r

10q = 30+5r

Divide by 10

10q/10 = 30/10 +5r/10

q = 3 + 1/2r

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Function g is defined by g(x)=3(x+8) what is the value of g(12)
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g(x)=3(x+8)

g(12)=3(12+8)

g(12)=36+24

g(12)=60

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3 years ago
Sin ^6x-cos^6÷1-sin^2x*cos^2x=1-2cos^2x<br><br>​
lilavasa [31]

Answer:

\frac{\sin^{6} x-\cos^{6}x }{1-\sin^{2}x \cos^{2}x  } =1-2\cos^{2} x proved.

Step-by-step explanation:

We have to prove that \frac{\sin^{6} x-\cos^{6}x }{1-\sin^{2}x \cos^{2}x  } =1-2\cos^{2} x

So, the left hand side = \frac{\sin^{6} x-\cos^{6}x }{1-\sin^{2}x \cos^{2}x  }

= \frac{(\sin^{2}x-\cos^{2} x )(\sin^{4} x+\cos^{4}x+\sin^{2}x \cos^{2}x)   }{{1-\sin^{2}x \cos^{2}x  }} {Since we have the formula a^{3} -b^{3}= (a-b) (a^{2}  +ab+b^{2} )}

= \frac{(\sin^{2}x-\cos^{2} x )[(\sin^{2}x+\cos^{2}x  )^{2}-2\sin^{2}x\cos^{2} x+ \sin^{2}x\cos^{2} x ]}{{1-\sin^{2}x \cos^{2}x  }} {Since we have the formula a^{2}+b^{2} = (a+b)^{2} -2ab}

= \frac{(\sin^{2}x-\cos^{2} x )(1-\sin^{2}x \cos^{2}x)}{(1-\sin^{2}x \cos^{2}x)}

= (\sin^{2}x-\cos^{2} x )

= 1-2\cos^{2} x {Since \sin^{2}x =1-\cos^{2} x}

= Right hand side

Hence, proved.

6 0
3 years ago
Daniel is currently 26 years older than his son. In sic years he will be tree times older than his son. How old are both of them
Vlad1618 [11]

well, 26+6 is 32, so divide that by 3 and you'd get 10.67, making daniel 32 by that time and his son being 10 years old

its simple math really, also, i hope this helps you ^-^

4 0
4 years ago
Read 2 more answers
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