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STatiana [176]
4 years ago
6

Change 290 degrees to radian measure in terms of pi.

Mathematics
1 answer:
Pachacha [2.7K]4 years ago
7 0
So we know that  \pi = 180
So if we multiply 290 by \frac{ \pi }{180} then we can find its radians in terms of pi (if pi is 180 and you divide 180 by 180 you get one so frankly we multiplying by one so we are not breaking any mathematical rules because if you multiply an number by itself then you get back that number right ?

∴  \frac{290}{1} * \frac{ \pi }{180}
    
     simplify by dividing the numerator of the first term and denominator
     of the second term by 10 and then multiplying normally
    
    \frac{29}{1} * \frac{ \pi }{18}
   
∴ 290° in radians in terms of pi =  \frac{29 \pi }{18}

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Answer:

Yes, it's linear.

Step-by-step explanation:

As long as it follows Y = a + bx (It's commutative so you can swap the order)

(Note: It's not squared, square rooted, etc.)

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Rina8888 [55]

Answer:

We have the equation:

(ax^2 + 3x + 2b) - (5x^2+bx-3c)=  3x^2 - 9

First, move all to the left side.

(ax^2 + 3x + 2b) - (5x^2+bx-3c) - 3x^2 + 9 = 0

Now let's group togheter terms with the same power of x.

(a - 5 - 3)*x^2 + (3 - b)*x + (2b + 3c + 9) = 0.

This must be zero for all the values of x, then the things inside each parenthesis must be zero.

1)

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3 - b = 0

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Answer with Step-by-step explanation:

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Now the above differential equation can be re-written as

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Checking for exactness we should have

\frac{\partial P}{\partial y}=\frac{\partial Q}{\partial x}

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As we see that the 2 values are equal thus we conclude that the given differential equation is exact

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The value of \phi (y) can be obtained by differentiating u(x,y) partially with respect to 'y' and equating the result with P(x,y)

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