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Sphinxa [80]
3 years ago
14

Solve this system of linear equations. Separate

Mathematics
2 answers:
Nostrana [21]3 years ago
6 0

The answer for each individual question is the same as you already but adding both of the problems together your answer would be -7x and 7y = -28

Or if you're looking for the values of X and Y then

X=14

Y=14  

sineoko [7]3 years ago
3 0

Answer:

first equation: 3 /4 y+17/4 (x), 4 /3 x−17/ 3 (y)

second equation: 4 /3 y+ 11/ 3  (x), 3/4 x−11 /4

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Find the interior angle on a regular polygon with 40 sides...<br><br> please explain
Aloiza [94]

Given that the regular polygon with 40 sides.

We need to determine the interior angle of the polygon.

<u>Sum of the interior angle:</u>

Sum of the interior angle can be determined using the formula,

(n-2)\times 180^{\circ}

where n is the number of side.

Substituting n=40 in the above formula, we get;

(40-2)\times180^{\circ}

Simplifying the values, we get;

38\times180^{\circ}=6840^{\circ}

Thus, the sum of the interior angles is 6840°

<u>Measure of each interior angle:</u>

The measure of each interior angle can be determined using the formula,

\frac{(n-2)\times 180^{\circ}}{n}

where n is the number of side.

Substituting n=40 in the above formula, we get;

\frac{(40-2)\times 180^{\circ}}{40}

Simplifying the values, we get;

\frac{38\times 180^{\circ}}{40}=\frac{6480}{40}

Dividing, we get,

n=171^{\circ}

Thus, the measure of each interior angle is 171°

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3 years ago
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Hatshy [7]
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Which word sentence represents the equation?   15–2x=9
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(1.1/1.2: Interpolating polynomials) Say we want to find a polynomialf(x) ofdegree 3,f(x) =a0+a1x+a2x2+a3x3,satisfying some inte
Hunter-Best [27]

(a) If

<em>f(x)</em> = <em>a</em>₀ + <em>a</em>₁ <em>x </em>+<em> a</em>₂ <em>x</em> ² + <em>a</em>₃ <em>x</em> ³

then from the given conditions we get the system of equations,

<em>f</em> (-1) = <em>a</em>₀ - <em>a</em>₁<em> </em>+<em> a</em>₂ - <em>a</em>₃ = -1

<em>f</em> (1) = <em>a</em>₀ + <em>a</em>₁<em> </em>+<em> a</em>₂ + <em>a</em>₃ = 2

<em>f</em> (2) = <em>a</em>₀ + 2<em>a</em>₁<em> </em>+ 4<em>a</em>₂ + 8<em>a</em>₃ = 1

<em>f</em> (3) = <em>a</em>₀ + 3<em>a</em>₁<em> </em>+<em> </em>9<em>a</em>₂ + 27<em>x</em> ³ = 5

(b) Similarly, if

<em>f(x)</em> = <em>a</em>₀ + <em>a</em>₁ <em>x </em>+<em> a</em>₂ <em>x</em> ² + <em>a</em>₃ <em>x</em> ³

then

<em>f'(x)</em> = <em>a</em>₁<em> </em>+<em> </em>2<em>a</em>₂ <em>x</em> + 3<em>a</em>₃ <em>x</em> ²

so that the given conditions yield the system,

<em>f</em> (1) = <em>a</em>₀ + <em>a</em>₁<em> </em>+<em> a</em>₂ + <em>a</em>₃ = 0

<em>f'</em> (1) = <em>a</em>₁<em> </em>+<em> </em>2<em>a</em>₂ + 3<em>a</em>₃ = 2

<em>f</em> (2) = <em>a</em>₀ + 2<em>a</em>₁<em> </em>+<em> </em>4<em>a</em>₂ + 27<em>a</em>₃ = 3

<em>f'</em> (2) = <em>a</em>₁<em> </em>+<em> </em>4<em>a</em>₂ + 12<em>a</em>₃ = -1

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Addition and Subtraction in Scientific Notation. A number written in scientific notation is written as the product of a number between 1 and 10 and a number that is a power of 10. That is, it is written as a quantity whose coefficient is between 1 and 10 and whose base is 10.
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