Answer: Isaac traveled approximately 13 miles by the taxi.
Step-by-step explanation:
Since we have given that
Amount charges to pick up a passenger = $2.50
Amount per mile = $1.95
Total amount charged = $27.46
Let x be the number of miles driven by the taxi.
According to question, it becomes,
Hence, Isaac traveled approximately 13 miles by the taxi.
x2 − 10
x4 − 10x2 + 100
x4 + 10x2 + 100
One of the factors of the given polynomial is: Option C: x⁴ - 10x² + 100.
The factors of the polynomial given as x⁶ + 1000 is as follows:
Since we have 1000 isolated, we can guess that one of the factors will have 10 and as we can break down as follows:
x⁶ - 10x⁴ + 10x⁴ + 100x² - 100x² + 1000
We can now rearrange as:
x⁶ - 10x⁴ + 100x² + 10x⁴ - 100x² + 1000
This can be factored further as:
x²(x⁴) - x²(10x²) + x²(100) + 10(x⁴) - 10(10x²) + 10(100)
x²(x⁴ - 10x² + 100) + 10(x⁴ - 10x² + 100)
(x² + 10)(x⁴ - 10x² + 100)
The factors of x⁶ + 1000 is x² + 10 and x⁴ - 10x² + 100.
Read more about factors of polynomial at: brainly.com/question/30937687
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b. (2b – 2)(2b + 4)
c. 4(b – 2)(b + 2)
d. 2(b – 4)(b + 4)
Answer:
a and a
Step-by-step explanation:
The resulting equation is 4p - 7 = 13 option fourth 4p - 7 = 13 is correct after adding like terms.
It is defined as the relation between two variables, if we plot the graph of the linear equation we will get a straight line.
If in the linear equation, one variable is present, then the equation is known as the linear equation in one variable.
The question is incomplete.
The complete question is in the picture, please refer to the attached picture.
We have a linear equation:
3p – 7 + p = 13
After adding like terms
4p - 7 = 13
The above equation is the resulting equation after the first step in the solution.
Thus, the resulting equation is 4p - 7 = 13 option fourth 4p - 7 = 13 is correct after adding like terms.
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The greatest common polynomial of 8r³-6r² is 2r². The expression when factored using the greatest common polynomial becomes 2r²(4r-3).
To find the greatest common polynomial of the expression 8r³-6r², we must look for the greatest common factor or polynomial. In this case, we observe that both terms, 8r³ and 6r², have a common factor of 2r².
To factorize the expression, we simply divide each term by the greatest common factor we identified. The factored expression is 2r²(4r-3).
So, the greatest common polynomial in the given expression is 2r².
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