0
pi= 22/7
=(22/7)^2
=22/7*22/7
=2222/77
=484/49
= 9.87
Ans)9.87
π^π = 36.46 (2dp).
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Why is Euler's formula important?
Euler's formula is important because it relates famous constants, such as pi, zero, Euler's number 'e', and an imaginary number 'i' in one equation. The formula is (e raised to the i times pi) plus 1 equals 0.
Are there two irrational numbers where one is raised to the power of the other and the answer is a rational number?
There's always e i x pi = -1 if we're allowed imaginary numbers.
What is the pi root of pi?
(pi)(1/pi)=1.4396 ...
What is pi times pi divided by pi plus pi minus pi times pi?
the same as pi squared, which is 9.86960440109
What is the square root of pi times pi?
The square root of pi times pi is simply pi. Because pi*pi=pi squared, the squared and the square root will cancel each other, leaving just pi.
What is the antiderivative of x raised to the pi power?
x(pi+1)/(pi+1)
What is greater of e raised to pi and pi raised to e?
epi = 23.140692632779. pie = 22.459157718361. Thus, epi is greater.
How do you manually calculate i raised to the power of i?
by euler: i=ei(pi)/2 therifore ii = (ei(pi)/2)i=ei^2(pi)/2=e-(pi)/2 ~0.208
What does e raised to the i times pi equal?
-1. This is a result of Euler's formula.
What is 6 x pi to the power 5?
mass of proton is 6 x pi raised to power 5 times mass of electron
What is the derivative of pi raised to x?
y=x^pid/dx=pi*(x^pi-1)This is true because of power rule.d/dx (x^a)=a(x^(a-1))
What is the derivative of pi squared raised to the x?
f(x)=(pi2)x=pi2x. The derivative of kx=ln(k)*kx, so f'(x)=2ln(pi)*pi2x (with chain rule).
Number of square units occupied by the space inside a circle?
This is the definition of the area of a circle. The formula to find area is given as pi times the radius raised to the second power, where pi is approximated as 3.14.
What is ten raised to the with power?
Using Euler's relation, we know that e^(i*n*pi) = cos(n*pi) + i*sin(n*pi) where n is an integer. We also know that we can rewrite 10 as e raised to a specific power, namely e^(ln(10)). So substituting this back into 10^i and then applying Euler's relation, we obtain 10^i = (e^(ln(10)))^i = (e^(i*ln(10))) = cos(ln(10)) + i*sin(ln(10)).
Why is Euler's formula important?
Euler's formula is important because it relates famous constants, such as pi, zero, Euler's number 'e', and an imaginary number 'i' in one equation. The formula is (e raised to the i times pi) plus 1 equals 0.
If two points a and b on the circle x raised to 2 plus y raised to 2 equals 49 form a central angle of 30 degrees with the radii drawn to them what is the length of arc ab in terms of pi?
x2 + y2 = 49The circle's radius is 7. That's all we need to know about it for this question.Diameter = 2 x radius = 14.Circumference = (pi) x (diameter) = 14 piCentral angle of 30° = (30/360) = 1/12 of the whole circleLength of the minor arc 'ab' = (14 pi)/12 = (7 pi) / 6
Are there two irrational numbers where one is raised to the power of the other and the answer is a rational number?
There's always e i x pi = -1 if we're allowed imaginary numbers.
