Solve for j. j+1=10 j=◻

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Solve for j.  j+1=10 j=◻

Bytelearn · Accepted Answer

Isolate j in first equation: Look at the first equation in the system. The first equation is j + 1 = 10. To find the value of j, we need to isolate j on one side of the equation. Subtract 1 from both sides of the equation to solve for j. j + 1 - 1 = 10 - 1 j = 9Substitute j into second equation: Substitute the value of j into the second equation to check for consistency. The second equation is j = ◻. Since we found that j = 9 from the first equation, we substitute 9 into the second equation. 9 = ◻ This is not a standard equation, but it seems to imply that the value of j should be placed in the box. Since we have found j to be 9, we would place 9 in the box.Verify solution for both equations: Verify that the solution satisfies both equations in the system. The first equation is satisfied because j + 1 = 9 + 1 = 10, which is true. The second equation is not a standard algebraic equation, but since it indicates that j should equal the value in the box, and we have determined j to be 9, it is also satisfied.

Solve for $j$ . $\newline$ $j+1= 10$ $\newline$ $j=$ $\square$

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Solve for $j$ . $\newline$ $j+1= 10$ $\newline$ $j=$ $\square$