This paper proposes using molecular magnets, such as Fe₈ and Mn₁₂, to implement Grover's quantum search algorithm. Molecular magnets are solid-state systems with large spins, making them suitable for quantum computing applications. The algorithm uses the superposition of spin eigenstates to search for a target in a database more efficiently than classical methods. The paper shows that molecular magnets can be used to build dense and efficient memory devices based on the Grover algorithm. Fast electron spin resonance pulses can be used to read out stored numbers with access times as short as 10⁻¹⁰ seconds. The paper also discusses the use of multifrequency coherent magnetic radiation to generate arbitrary spin superpositions, which is necessary for the Grover algorithm. The algorithm is implemented in the single-spin representation with the level spectrum of a spin system. The paper shows that the Grover algorithm can be implemented using molecular magnets, and that the required amplitudes and frequencies of the fields are experimentally accessible. The paper also discusses the read-in, decoding, and read-out processes of the quantum data register. The entire Grover algorithm requires three subsequent pulses each of duration T with τ_d > T > ω₀⁻¹ > ω_m⁻¹, giving a 'clock-speed' of about 10 GHz for Mn₁₂, allowing the entire process of read-in, decoding, and read-out to be performed within about 10⁻¹⁰ seconds. The paper concludes that the proposed method is interesting in its own right since there has never been an experimental or theoretical attempt that shows that the states of spin systems with s > 1/2 can be coherently populated.This paper proposes using molecular magnets, such as Fe₈ and Mn₁₂, to implement Grover's quantum search algorithm. Molecular magnets are solid-state systems with large spins, making them suitable for quantum computing applications. The algorithm uses the superposition of spin eigenstates to search for a target in a database more efficiently than classical methods. The paper shows that molecular magnets can be used to build dense and efficient memory devices based on the Grover algorithm. Fast electron spin resonance pulses can be used to read out stored numbers with access times as short as 10⁻¹⁰ seconds. The paper also discusses the use of multifrequency coherent magnetic radiation to generate arbitrary spin superpositions, which is necessary for the Grover algorithm. The algorithm is implemented in the single-spin representation with the level spectrum of a spin system. The paper shows that the Grover algorithm can be implemented using molecular magnets, and that the required amplitudes and frequencies of the fields are experimentally accessible. The paper also discusses the read-in, decoding, and read-out processes of the quantum data register. The entire Grover algorithm requires three subsequent pulses each of duration T with τ_d > T > ω₀⁻¹ > ω_m⁻¹, giving a 'clock-speed' of about 10 GHz for Mn₁₂, allowing the entire process of read-in, decoding, and read-out to be performed within about 10⁻¹⁰ seconds. The paper concludes that the proposed method is interesting in its own right since there has never been an experimental or theoretical attempt that shows that the states of spin systems with s > 1/2 can be coherently populated.