The correct answer is: [A]: " -10 + c = 10 " .
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Explanation:
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The beginning balance is: " -$10 ".
The "ending balance", or "current balance", is: "$10" .
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So, the beginning balance is a "negative value", or a "deficit".
To get the change, "c" ,
either: " 10 <span>− c = -10 " ;
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or: " -10 + c = 10 " .
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Among the answer choices given, the correct answer choice provided is:
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Answer choice: [A]: </span> " -10 + c = 10 " .
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Answer:
23/99
Step-by-step explanation:
set up an equation
x = 0.232323...
100x = 23.2323...
use elimination
100x = 23.2323...
- (x = 0.232323...)
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99x = 23
divide by 99
x = 23/99
3.625 as a fraction would be 3 5/8 or 29/8.
You would get that by converting 3.625 to 3 625/1000. You do that because there is a 3 before the decimal- (that is a whole #) and three digits after the decimal (that means it goes into the thousandths place, so the denominator is 1000), Then you take the numbers after the decimal and place it over the 1000. Then you would simply the 3 625/1000 by 125. and get 3 5/8 or as a mixed # 29/8. (Multiply the 8 and 3 to get 24 and add the numerator (5) to get 29. The denominator stays the same.
Hope this helps!
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Answer:
-1/8
Step-by-step explanation:
When slopes are perpendicular that means it's completely opposite.
The opposite of 8 is 1/8
But 8 is positive that means we have to make the pereldicular slope negative
Therefore your answer is -1/8
Hope this helps p,z mark brainliest!
Answer:
Step-by-step explanation:
Once we know the diameter of the circle, we can figure out the problem.
The diameter of the circle = The diagonal of the rectangle inscribed in the circle
To find the diagonal of the rectangle, we can use a formula.
The width is 10 cm and the length is 12 cm.
The diagonal of the rectangle inscribed in the circle is 15.62 cm.
The diameter of the circle is 15.62 cm.
Find the area of the whole circle.
The 
is the radius of the circle, to find radius from diameter we can divide the value by 2.
Let’s find the area now.
Find the area of rectangle.
Length × Width.
Subtract the area of the whole circle with the area of rectangle to find area of shaded part.
