The number 2.6 as a fraction is 13/5 and as the mixed number is 2 3/5.
Given a number 2.6.
We have to write this number as a fraction or mixed number.
Generally, decimals and fractions are highly interrelated.
Fractions can be converted in to decimals and decimals can be converted in to fractions.
Here the decimal number is 2.6.
This can be written as,
2.6 = 2.6 / 1
Multiplying numerator and denominator with 10,
2.6 = 26/10 = 13/5
So the fraction is 13/5
This can be written as a mixed number as 2 3/5.
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Answer:
Step-by-step explanation:
We need to write 2.6 as a fraction or a mixed number
2.6 or 2.6/1 are same
We have one number after the decimal point
To remove decimal point we multiply both top and bottom by 10
Now we divide it
2 (quotient)
------------------------
10 26
20
------------------------- (subtract)
6 (remainder)
so mixed fraction is
6/10 can be reduced to 3/5
So final answer is
Pleasee!!
Answer:
The domain for given function is
Step-by-step explanation:
Given :
We have to find the domain of the given function.
Domain of a function is defined as a set of value for which the value of function is real and defined.
Consider the given function
Since there is no points for x where the function f(x) is non defined.
Hence, whole number line is the domain for the given function.
In interval form it is written as
Thus, the domain for given function is
Answer:
The domain of f in interval notation is (-∞,∞)
Step-by-step explanation:
The domain of a function refers to the set of x-values for which the function is defined and is real as well. Given that this is a quadratic function and not a rational function, then the function lacks points of discontinuity. The function is continuous everywhere. In short, the function has no undefined points nor domain constraints
B: the Angle-Side-Angle Postulate (ASA)
C: the Angle-Angle-Side Theorem (AAS)
D: the SAS Postulate
Answer:
HL Theorem
Step-by-step explanation:
Here, we see that both triangles have a right angle, making them right triangles. We know that the hypotenuse must be equivalent, as it is the same line. Furthermore, we see that one of the legs from each triangle are equivalent. Therefore, we can use HL Theorem to prove these triangles are equal.
Answer:
The SAS postulate
Step-by-step explanation:
Thus the two triangles are congruent as evidenced by the SAS postulate.