Answer:
The surface area of the figure is 
Step-by-step explanation:
we know that
The surface area of the figure is equal to

where
B is the area of the L-shaped cross section
P is the perimeter of L-shaped cross section
H is the width of the figure
<em>Find the area of the L-shaped cross section</em>

<em>Find the perimeter P of L-shaped cross section</em>


substitute

is the quadratic equation with the solutions -4 and -6
Given that -4 and -6 are solutions of a quadratic equation and asked to find out the quadratic equation
If "a" and "b" are the roots of the quadratic equation then,
sum of roots = a+b
product of roots = ab
There the required quadratic equation is 
Given that a= -4 and b= -6
sum of roots = a+b = -4 +(-6) = -10
product of roots = ab =( -4 )( -6 ) = 24
There the required quadratic equation is 
Hence,
is the quadratic equation with the solutions -4 and -6
Learn more about quadratic equation here:
brainly.com/question/17177510
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A 25% it is right I believe
Answer:
270 m^2
Step-by-step explanation:
1. Write down your formula. It is V= 1/3 Bh
2. Plug in your numbers. Your new formula is V= 1/3 (81)(10)
3. Simplify the expression to get 270.
The probability of the union of two events is the sum of their probability, minus the probability of their interserction:

If we plug the known values into this formula, we have

From which we can deduce

So, the probability of
is a bit less than
, we have to take away all events that belong to B as well:
