Answer:
Therefore the required value of is 20 units.
Step-by-step explanation:
Line Segment: Line segment is a portion of a line whose has two end points.
Given that point C is on the line segment .
= 5x , = 4x and = 4
C is the point of the line segment of .
So we can write
Putting the values of , and
5x=4x+ 4
⇒5x-4x= 4
⇒x=4
So we get the value of x.
To get the value of , we need to put the value of x in the value of .
Therefore,
= 5×4
=20
Therefore the required value of is 20 units.
Answer:
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Step-by-step explanation:
Answer:
Use continuity to evaluate the limit.
lim 16+radical x/ radical 16+x
1+9
Consider the intervals for which the numerator and the denominator are continuous.
The numerator 16+ radical x is contintuous on the interval
[0,00)
0
The denominator V16 + I is continuous and nonzero on the interval
(16,00)
X
The interval for which the quotient is continuous is the intersection of the above intervals.
16+
Therefore, the quotient
is continuous on the interval
716 +1
[-16,0]
X
Since 2
9 is in the interval (0, 0), then fis continuous at x = 9. Therefore,
19
16 + VE
lim
179 16 +2
f(9)
00
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Step-by-step explanation:
Answer:
distributive property
Step-by-step explanation:
each term in the parenthesis is multiplied by the 12 outside
12(x + 4) = 12x + 48 ← using the distributive property
Hi there! The answer is 68.
If we want to find G(8), we must plug in r = 8 into the equation.
Multiply first
Now add
Hence, the answer is G(8) = 68.
~ Hope this helps you!