Answer:
f(3π/4) = -π
A = π
b = 2
Step-by-step explanation:
Given that the function follows the form: f(x) = A sin(bx), then f(0) = 0. Given that the period is π, then at x = π/4 the function reaches a maimum, at x = π/2, f(x) = 0, and at x = 3π/4, f(x) reaches a minimum, which have to be π*(-1) = -π
Given the general equation: f(x) = A sin(bx), its period is calculated as:
period = 2π/b
which is equal to π, then:
2π/b = π
b = 2
Replacing x = π/4 into the equation of the function, we get:
A sin(2(π/4)) = π
A sin(π/2) = π
A = π
Answer:
To get this answer you’d just divide 5% by 100, and you’d get 0.05. I hope this helps!
Step-by-step explanation:
Mathematically speaking, the linear pair postulate and linear pair theorem both express the same thing.
- A linear pair is made up of two angles, and the sum of their measures is 180°.
<h3>What is the formula for linear pairs?</h3>
- A two-variable linear equation of the form axe + by + c, with a, b, and c all being real numbers and not equal to zero.
- The Transitive Property states that if all real numbers x, y, and z are equal, then x=z.
- Substituting characteristics. If x=y, then x can be swapped to y in any equation or formula.
- Mathematically speaking, the linear pair postulate and linear pair theorem both express the same thing.
- A linear pair is made up of two angles, and the sum of their measures is 180°.
- Line pairs can be congruent.
- Adjacent angles are joined by a vertex.
- Angles that are similar cross across.
- A linear pairing is unnecessary.
Therefore, mathematically speaking, the linear pair postulate and linear pair theorem both express the same thing.
- A linear pair is made up of two angles, and the sum of their measures is 180°.
To learn more about the Linear pair theorem refer to:
brainly.com/question/5598970
#SPJ13
1/6 I must assume of an hour is 10 Minutes
2/6 is 20 Minutes
etc.
<span>The size of a RAM for a computer is 256M words, where each word is 16 bits long is 256M *16.
So the capacity is,
=256M*16bits
=256*2^20*16bits
=2^32 bits
=4294967296 bits.</span>
