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Point 
R is located at -4 . Points 
S and 
T are each 10 units away from Point 
R. Where are 
S and 
T located?

S=◻T=◻

Point R \mathrm{R} is located at 4-4 . Points S \mathrm{S} and T \mathrm{T} are each 1010 units away from Point R \mathrm{R} . Where are S \mathrm{S} and T \mathrm{T} located?\newlineS=T= \mathrm{S}=\square \quad \mathrm{T}=\square

Full solution

Q. Point R \mathrm{R} is located at 4-4 . Points S \mathrm{S} and T \mathrm{T} are each 1010 units away from Point R \mathrm{R} . Where are S \mathrm{S} and T \mathrm{T} located?\newlineS=T= \mathrm{S}=\square \quad \mathrm{T}=\square
  1. Identify Initial Position: Identify the initial position of Point RR. Point RR is located at 4-4 on a number line.
  2. Determine Possible Positions: Determine the possible positions of Points SS and TT. Since Points SS and TT are each 1010 units away from Point RR, they can be located either 1010 units to the left or 1010 units to the right of Point RR.
  3. Calculate Position of S: Calculate the position of Point S.\newlineIf Point S is 1010 units to the right of Point R, we add 1010 to the position of Point R.\newlineS=R+10=4+10=6S = R + 10 = -4 + 10 = 6
  4. Calculate Position of T: Calculate the position of Point T.\newlineIf Point T is 1010 units to the left of Point R, we subtract 1010 from the position of Point R.\newlineT=R10=410=14T = R - 10 = -4 - 10 = -14

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