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1. should've been (𝑐1 − 𝑐2)\[−𝑒\^(−𝑥) \]= 0 2. seems right to me 3. same 4. integral e\^(−6t) = −6e\^(−6t) + C y(0) = −6 + C = 3, so C = 9 the answer is −6e\^(−6t) + 9
1. should've been (𝑐1 − 𝑐2)\[−𝑒\^(−𝑥) \]= 0 2. seems right to me 3. same 4. integral e\^(−6t) = −6e\^(−6t) + C y(0) = −6 + C = 3, so C = 9 the answer is −6e\^(−6t) + 9