Answer:
3/5
Step-by-step explanation:
Answer:
√2 and √3
Good Luck!!!
A pair of irrational numbers whose sum is irrational does not practically exist. The sum of two irrational numbers can be either rational or irrational, and this solely depends on the numbers being added together.
The irrational numbers can be defined as any real number that is not a rational number. However, the sum of two irrational numbers is not always irrational. It could be rational or irrational depending on the numbers you're adding. However, you've asked for a case where the sum is also irrational. Let's consider two irrational numbers √2 and -√2. √2 is irrational. Likewise, -√2 is also irrational. However, when added (√2 - √2), they result in 0 which is not irrational. Therefore, it's near impossible to find two irrational numbers whose sum is also irrational.
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f(x), because an increasing quadratic function will eventually exceed an increasing exponential function
g(x), because an increasing exponential function will eventually exceed an increasing quadratic function
f(x), because an increasing exponential function will always exceeds an increasing quadratic function until their graphs intersect
g(x), because an increasing quadratic function will always exceeds an increasing exponential function until their graphs intersect
Answer:
Option 2 is correct.
Step-by-step explanation:
We have been given points of g(x) and f(x)
g(x) has ordered pairs (0,1) ,(1,2) ,(3,8) ,(5,32) and (6,64) this is an exponential function which is from the given points.
f(x) has ordered pairs (0,1) ,(1,2) ,(3,10) ,(5,26) and (6,37) this is a quadratic function
We will put these values in the quadratic function which is:
Taking (0,1)
c=1
Now, taking (1,2)
(1)
Now, taking (3,10)
(2)
Now, solving the equation (1) and (2) we get:
a=1 and b=0
Hence, the function
Please look at the attachment for the graph
We can see that the g(x) an exponential function will eventually exceed the increasing quadratic function
Therefore, option 2 is correct.
The value of w is w = 150 c / a.
The unitary method is a method for solving a problem by the first value of a single unit and then finding the value by multiplying the single value.
It is given that c=a(w/150). We need to solve for w
c = a(w/150)
Cross multiplication;
c = a(w/150)
c/a = (w/150)
Now, multiply by 150 both sides;
c x 150/a = (w/150) x150
w = 150 c / a
Therefore, the value of w is w = 150 c / a.
Learn more about the unitary method;
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