The statement that line segments that have the same length are called similar segments is false
<h3>How to determine the true statement?</h3>
The statement is given as:
Line segments that have the same length are called similar segments.
As a general rule:
Line segments that have the same length are similar segments.
However, line segments that have the same length are not called similar segments
Instead, line segments that have the same length are called congruent lines
This means that the the statement that line segments that have the same length are called similar segments is false
Hence, the statement that line segments that have the same length are called similar segments is false
Read more about congruent lines at:
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<span>The owner of a automobile repair center purchased new electronic diagnostic equipment for $12000. He paid 10 pERcent down and then paid 60 pAYMENTS monthly of $203.81.
Net loan, P=12000*0.9=10800
Monthly payment, A=203.81
Number of payments, n=60
Let i=APR
A=P(i/12*(1+i/12)^n)/((1+i/12)^n-1)
Substituting values
203.81=10800(i/12*(1+i/12)^60)/((1+i/12)^n-1)
=>
12*203.81/10800=i(1+i/12)^60/((1+i/12)^60-1)
To solve for i, we form the iterative equation:
</span>(1+i/12)^60=(12*203.81/10800)/i*((1+i/12)^60-1)
i=12*(12*203.81/10800*((1+i/12)^60-1)/i)^(1/60-1)
try i=0.05,
f(0.05)=0.05
Therefore the APR is 5%
Forty nine x plus 15x -ggsg and y will get 13
Answer:
Step-by-step explanation:
Step 1: Flip the equation.
Step 2: Add -5 to both sides.
Step 3: Divide both sides by (-1)/2.
