Answer:angle a is about 85.57°
Step-by-step explanation:
Since they are complimentary, their sum equals 90° (6x+29+x-5=90°). You use this equation to find the value of x, which is ~ 9.428. After finding the value of x you plug it back in into a’s equation to find the value of a.
7^5
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Answer:
i think it D
Step-by-step explanation:
positive
Answer:
y^2 +2x^2 y
----------------------
5 xy^2 - 6 x^2
Step-by-step explanation:
1/x^2 +2/y
-------------------
5/x - 6/y^2
Multiply the top and bottom by x^2y^2 to clear the fractions in the numerator and denominator
1/x^2 +2/y x^2y^2
------------------- * ---------------------------
5/x - 6/y^2 x^2y^2
Distribute
1/x^2 * x^2y^2 +2/y *x^2y^2
---------------------------------------------
5/x * x^2y^2 - 6/y^2* x^2y^2
y^2 +2x^2 y
----------------------
5 xy^2 - 6 x^2
Answer:
Hence, the arc length is 2π feet or 6.28 feet.
Step-by-step explanation:
In a circle with a radius of 3 ft, an arc is intercepted by a central angle of 2π/3 radians.
If the central angle is measured in degrees than the arc length is given by:
arc length=(θ\360°)×2πr.
and if central angle is measured in radians than the arc length is given by:
arc length=θr. ( where r is the radius of the circle)
where θ is the central angle.
Hence, here we have:
r= 3 ft.
and θ=2π/3.
Hence the arc length is given by:
Arc length=(2π/3)×3=2π feet.
Hence, the arc length is 2π feet or 2×3.14=6.28 feet.
Answer:
2 π
explanation:
I took the quiz
Answer:
The actual formula for the circumference is 2rpi. But the radius multiplied by 2 is the diameter. They are both right. Plug it the values in the formul and you will see. Sry if it doesn't make sense
Step-by-step explanation:
To find the distance traveled by a person riding once around the merry-go-round, you need to calculate the circumference. The correct calculation is based on the radius, which is 4 feet. The distance around the edge is about 8π feet.
To find the distance traveled by a person riding once around the merry-go-round, we need to calculate the circumference. The circumference of a circle can be calculated using either its radius or diameter. Clare's statement is correct: the radius of the merry-go-round is 4 feet, so the distance around the edge is about 8π feet.
Using the diameter of the merry-go-round, Andre's statement is incorrect. The formula for the circumference using the diameter is C = π * d, where d is the diameter. In this case, the distance around the edge is about 8π feet, not 4π feet as Andre suggested.
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