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Karolina [17]
3 years ago
7

What is the quotient of 1.888\times 10^91.888×10 9 and 5.9 \times 10^65.9×10 6 expressed in scientific notation?

Mathematics
1 answer:
Jlenok [28]3 years ago
8 0

Given:

The expressions are 1.888\times 10^9 and 5.9\times 10^6.

To find:

The quotient of 1.888\times 10^9 and 5.9\times 10^6 expressed in scientific notation.

Solution:

Quotient of 1.888\times 10^9 and 5.9\times 10^6 is:

\dfrac{1.888\times 10^9}{5.9\times 10^6}=\dfrac{1.888}{5.9}\times \dfrac{10^9}{10^6}

\dfrac{1.888\times 10^9}{5.9\times 10^6}=0.32\times 10^{9-6}

\dfrac{1.888\times 10^9}{5.9\times 10^6}=0.32\times 10^{3}

In the scientific notation, the first number is between 1 to 10. So, 0.32 can be written as \dfrac{3.2}{10}.

\dfrac{1.888\times 10^9}{5.9\times 10^6}=\dfrac{3.2}{10}\times 10^{3}

\dfrac{1.888\times 10^9}{5.9\times 10^6}=3.2\times 10^{3-1}

\dfrac{1.888\times 10^9}{5.9\times 10^6}=3.2\times 10^{2}

Therefore, the value of the quotient is 3.2\times 10^{2}.

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Bethany needs to solve the equation -x^2 + 4x = x - 4.
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The system of equations she could write is:

   y = -x² + 4x

   y = x - 4

The solutions are (-1 , -5) and (4 , 0)

Step-by-step explanation:

-x² + 4x = x - 4

That means two equations one quadratic which is in the left hand side and the other is linear which is in the right hand side.

They represented graphically by a parabola and a line, the solution of it will be the points of intersection of the two graphs

To find the system of equations take each side and equate it by y

∵ y = -x² + 4x

∵ y = x - 4

∴ The system of equations is:

   y = -x² + 4x

   y = x - 4

Let us solve this system using -x² + 4x = x - 4

∵ -x² + 4x = x - 4

- Subtract x from both sides

∴ -x² + 3x = -4

- Add 4 to both sides

∴ -x² + 3x + 4 = 0

- Multiply both sides by -1

∴ x² - 3x - 4 = 0

Let us use the factorization to solve it

∵ x² = (x)(x)

∵ -4 = (1)(-4)

∵ (x)(1) = x

∵ (x)(-4) = -4x

∵ x + -4x = - 3x ⇒ middle term

∴ The factors of x² - 3x - 4 are (x + 1)(x - 4)

- Substitute x² - 3x - 4 by its factors

∴ (x + 1)(x - 4) = 0

Equate each factor by 0 to find the values of x

∵ x + 1 = 0

- Subtract 1 from both sides

∴ x = -1

∵ x - 4 = 0

- Add 4 to both sides

∴ x = 4

Substitute the values of x in the equation y = x - 4 to find y

∵ y = -1 - 4

∴ y = -5

∵ y = 4 - 4

∴ y = 0

The solutions are (-1 , -5) and (4 , 0)

5 0
3 years ago
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