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sergey [27]
3 years ago
12

The sum of three consecutive even integers is 126. Let x represent the first integer, x + 2 represent the second integer, and x

+ 4 represent the third integer.
Which equation can be used to find the first integer?

2x + 6 = 126

3x = 2x + 6

3x + 6 = 126

3x + 126 = 2x + 6
Mathematics
2 answers:
gavmur [86]3 years ago
5 0

Answer: 3x+6=126

Step-by-step explanation:

Given : The sum of three consecutive even integers is 126.

Let x represent the first integer, x + 2 represent the second integer, and x + 4 represent the third integer.

Then, the sum of all three consecutive even integers will be :-

x+x+2+x+4=126

Combine like terms, we get

3x+6=126

Hence, the  equation can be used to find the first integer : 3x+6=126

LekaFEV [45]3 years ago
4 0
We have that (x) + (x+2) + (x+4) = 126 so 3x + 6 = 126 can be used to find the first integer.

3x + 6 = 126
3x = 120
x = 40

The numbers are 40, 42, 44
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Step-by-step explanation:

The general form of the quadratic regression equation is y = A + Bx + Cx²

The quadratic regression formula is given as follows;

B = \dfrac{S_{xy}S_{x'x'}-S_{x'y}S_{xx'}}{S_{xx}S_{x'x'} -(S_{xx'})^2}

C = \dfrac{S_{x'y}S_{xx}-S_{xy}S_{xx'}}{S_{xx}S_{x'x'} -(S_{xx'})^2}

A = \bar y - B \bar x - C \bar {x^2}

S_{xx} = \Sigma (x_i - \bar x)^2

S_{xy} = \Sigma (x_i - \bar x)(y_i - \bar y)

S_{xx'} = \Sigma (x_i - \bar x)(x^2_i - \bar {x^2})

S_{x'x'} = \Sigma (x^2_i - \bar {x^2})^2

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Solving using an online quadratic regression calculator, gives;

A = 2.5643259

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Substituting gives;

y = 2.5643259 + 246.6374865·x -15.41986006·x²

When time, x = 12.1, we have;

y = 2.5643259 + 246.6374865×12.1 -15.41986006×12.1²≈ 729.2562 feet

The height at time of 12.1 seconds ≈ 729.2562 feet.

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