Answer:
AE=5 and EC=10
Step-by-step explanation:
Given : Suppose BE is an angle bisector of ΔABC , AB=9, BC=15, and AC=16
To find : AE and EC
Solution : BE form an angle bisector on line AC
Let AE=x and EC = y
Length of AC= AE+EC , putting values
16=x+y .....[1]
Now, we apply angle bisecor theorem which state that the ratio of the length of the line segment AE to the length of segment EC is equal to the ratio of the length of side AB to the length of side AC
Put values,
Cross multiply,
.......[2]
From [1] and [2]
Substitute x from [1] in [2], x= 16-y
Put y in value of x,
x= 16-y
x=16-10=6
Therefore, length of AE=x=5 and EC=y=10
Answer:
y = (1/8) x
Step-by-step explanation:
recall that slope - intercept form of a linear equation looks like
y = mx + b,
where m is the slope and b is the y-intercept
all we need to do is to rearrange the equation so that it looks like the equation above.
given:
x=8y (flip sides)
8y = x (divide both sides by 8)
8y/8 = x/8
y = x/8
y = (1/8) x
Answer:
sperm
Step-by-step explanation:
sperm in my cheaks
Answer: yes it is hope this helped
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Step-by-step explanation: