To identify the real number that corresponds to a point plotted on the real number line, locate the point on the number line and determine which number it represents.
To identify the real number that corresponds to a point plotted on the real number line, you need to locate the point on the number line and determine which number it represents. Each point on the number line corresponds to a unique real number.
For example, let's say a point is plotted on the number line between -5 and -4. This point would correspond to the real number -4.5 because it is exactly halfway between -5 and -4.
Using this method, you can determine the real number for any point plotted on the real number line.
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factor completely: 4x^3 - 36x
what is n
Answer:
n=65th term
Step-by-step explanation:
AP:3,15,27,39......
From the AP
a=3
a+d=15
a+2d=27
3+d=15 (1)
3+2d=27 (2)
Subtract (1) from (2)
We have,
2d-d=27-15
d=12
54th term=a+(n-1)d
=3+(54-1)12
=3+(53)12
=3+636
=639
The term is 132 more than the 54th term
132+54th term
=132+639
=771
Find the term
771=a+(n-1)d
771=3+(n-1)12
771-3=12n-12
768=12n-12
768+12=12n
780=12n
n=780/12
=65
n=12
The term which is 132 more than the 54th term is the 65th term
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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The value of ( g o f ) (0) is -3.
Here,
The function is given as;
and
We have to find the value of ( g o f ) (0).
What is Composite function?
Composite function is an operation that takes two functions f and g and produces a function k such that k (x) = g(f(x)).
Now,
The function are;
and
Simplify ( g o f ) (0) as;
⇒
Hence, The value of ( g o f ) (0) is -3.
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