Determine the equation of g(x) that results from translating the function f(x) = (x + 10)2 to the right 12 units.

Mathematics

2 answers:

N76 [4]3 years ago

8 0

$f(x)=(x+10)^2\\\\\Downarrow T_{\vec{a}=[12; 0]-translation\ 12\ units\ to\ the\ right}\\\\g(x)=(x+10-12)^2=(x-2)^2$

Alika [10]3 years ago

3 0

g ( x ) = ( x + 10 -12 )²
 = ( x- 2 )² Answer

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Read 2 more answers

Lynn works as a part-time vendor selling necklaces for $15 each and bangles for $10 each. She needs to earn a minimum of $300 pe

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A,B,C,D i.e. all statements are true!

Step-by-step explanation:

According to question, Lynn works as a part-time vendor selling necklaces for $15 each and bangles for $10 each. She needs to earn a minimum of $300 per week to cover her expenses. The inequality for above scenario will be :

$15x + 10y\geq 300$ where, x is number of necklaces & y is number of bangles.

Lynn will meet her goal if she sells 12 bangles and 12 necklaces. i.e. x=12 and y=12 , putting values inequality : $15(12) + 10(12) = 300$ which follows inequality . True statement!

Lynn will meet her goal if she sells 20 bangles and 6 necklaces.

putting values inequality : $15(6) + 10(20) = 290$ which follows inequality . True statement!

Lynn will meet her goal if she sells 6 bangles and 12 necklaces. putting values inequality : $15(12) + 10(6) = 240$ , which follows inequality . True statement!

Lynn will meet her goal if she sells 2 bangles and 18 necklaces.putting values inequality : $15(18) + 10(2)=290$ , which follows inequality . True statement!