1. The number 3 is located in the hundred thousands place.
2. Since the number 4 is located in the ten thousands place, it's telling 3 to stay the same
Stays the Same: 1,2,3,4
Goes Up: 5,6,7,8, etc...
342,802 ⇒ 300,000
<h3>
Answer: True</h3>
This is often how many math teachers and textbooks approach problems like this. The overlapped region is the region in which satisfies every inequality in the system. Be sure to note the boundary of each region whether you're dealing with a dashed line or a solid line. Dashed lines mean points on the boundary do not count as solution points, whereas solid boundaries allow those points as part of the solution set.
Side note: This is assuming you're dealing with 2 variable inequalities. If you only have one variable, you don't need to graph and instead could use algebra. Graphing doesn't hurt though.
Answer:
(x-4,y+8)
<em></em>
Step-by-step explanation:
Given
Required
Translate
<u>8 units up</u>
The general rule for up translation is;
Where h is the unit translated up
In this case:
So, we have:
<u>4 units left</u>
The general rule for up translation is;
Where b is the unit translated left
In this case:
So, we have:
<em>Hence, the rule of translation is: (x-4,y+8)</em>
