Answer:
try b=32
Step-by-step explanation:
The percentage form of given fraction is 60% and the hundredths form is 0.60
According to the statement
we have given that the a fraction and we have to find the percentage of that fraction and write in the form hundredths.
So, For this purpose,
The given fraction is 12/20.
Then the definition of the percentage is that
The Percentage, a relative value indicating hundredth parts of any quantity.
so, the percentage of given fraction is :
Percentage fraction = 12/20 * 100
After solving it, The percentage fraction will become:
Percentage fraction = 60%
and Now convert into the hundredths form then
In the hundredths form it will become
from 60% to 0.60.
So, The percentage form of given fraction is 60% and the hundredths form is 0.60
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The quotient is : 5x-12+(25)/(x+3)
The remainder is : 25
Simplifying
6 + 0.10x = 0.15x + 8
Reorder the terms:
6 + 0.10x = 8 + 0.15x
Solving
6 + 0.10x = 8 + 0.15x
Solving for variable 'x'.
Move all terms containing x to the left, all other terms to the right.
Add '-0.15x' to each side of the equation.
6 + 0.10x + -0.15x = 8 + 0.15x + -0.15x
Combine like terms: 0.10x + -0.15x = -0.05x
6 + -0.05x = 8 + 0.15x + -0.15x
Combine like terms: 0.15x + -0.15x = 0.00
6 + -0.05x = 8 + 0.00
6 + -0.05x = 8
Add '-6' to each side of the equation.
6 + -6 + -0.05x = 8 + -6
Combine like terms: 6 + -6 = 0
0 + -0.05x = 8 + -6
-0.05x = 8 + -6
Combine like terms: 8 + -6 = 2
-0.05x = 2
Divide each side by '-0.05'.
x = -40
Simplifying
x = -40
Here’s the answer :)
Answer:
<u>JK is </u><u>NOT </u><u>tangent to the circle</u>
Step-by-step explanation:
A tangent of a circle is a line that intersects a circle at one and only one point. For this reason, the radius will always intersect a tangent at a 90 degree angle to prove this single point intersection. From the triangle, we can introduce the Pythagorean theorem to see if the triangle is a right triangle:
a^2 + b^2 = c^2
48^2 + 14^2 = 36^2
2304 + 196 = 1296
2500 ≠ 1296
As this is not equal, the triangle is not a right triangle and therefore states that the tangent line does not intersect the radius at 90 degrees, meaning that it does not satisfy the requirements of a tangent line.
