Question:
HLI is shown. Line segment JK is drawn near point L to create JLK. If HLI ~ JLK by the SSS similarity theorem, then 
is also equal to which ratio?
Answer:
Step-by-step explanation:
Given
HLI ~ JLK
Required
Which other ratio equals
HLI ~ JLK implies that:
HL, IL and HI corresponds to JL, KL and JK respectively.
So, the possible ratios are:
HL : IL : HI = JL : KL : JK
Convert to fractions
So, from the list of options
is equivalent to
Answer:
Step-by-step explanation:
4*(-2)-3
-8-3
-11
are you trying to add them all together if so here how that would work
4x-3x=1x
2y-(1)y =1y(if the y is alone theirs a 1 always infront of it)
-14-8=-22
To solve for variable equations or inequalities, we want to do two things:
1. Reduce one side to variables only
2. Reduce that side to the variable without coefficients.
The given equation is
.
Let's perform step 1: reducing one side to variables only. By adding
to both sides of the equation, we get
.
Now let's perform step 2: reducing that side to the variable without coefficients. Since the coefficient of
is
, we need to divide both sides of the equation by 4:
. Rounded to the nearest tenth,
.
So the value of
that satisfies
is
.
Answer:
y = 19
Step by step explanation:
