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d) If the equations have infinite number of solutions, determine the value of k e) Suppose *₂ = t with t as any real number. Express the infinite solutions for the value of k determined in part d) as x1 t+ x2 x3 Note: only input fractions, e.g. 3/2 or integers.

d) If the equations have infinite number of solutions, determine the value of k e) Suppose *₂ = t with t as any real number. Express the infinite solutions for the value of k determined in part d) as x1 t+ x2 x3 Note: only input fractions, e.g. 3/2 or integers.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Can you please help me d & e please....

Consider the following linear equations -7x + 4y + 10z = -9 −7x + (23 − k)y +9z - = -7 -7x + 4y + (9 — k)z = k + 12 e) a) Suppose the above equation is expressed as Ax= b with x = coeffieints of the equations in one matrix form as (A|b)= -7 -7 -7 -7 t+ 4 4 b) Use row operations on (Ab) by substracting row 1 from row 2 and row 3 respectively. Fill in the missing entries: 10 10 If the equations have no solution, determine the value of k = -9 x1 X2 X3 Note: only input fractions, e.g. 3/2 or integers. -9 d) If the equations have infinite number of solutions, determine the value of k = x1 X2 X3 Suppose x2 = t with t as any real number. Express the infinite solutions for the value of k determined in part d) as Express the
Transcribed Image Text:Consider the following linear equations -7x + 4y + 10z = -9 −7x + (23 − k)y +9z - = -7 -7x + 4y + (9 — k)z = k + 12 e) a) Suppose the above equation is expressed as Ax= b with x = coeffieints of the equations in one matrix form as (A|b)= -7 -7 -7 -7 t+ 4 4 b) Use row operations on (Ab) by substracting row 1 from row 2 and row 3 respectively. Fill in the missing entries: 10 10 If the equations have no solution, determine the value of k = -9 x1 X2 X3 Note: only input fractions, e.g. 3/2 or integers. -9 d) If the equations have infinite number of solutions, determine the value of k = x1 X2 X3 Suppose x2 = t with t as any real number. Express the infinite solutions for the value of k determined in part d) as Express the
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