  We consider the task of sharing a secret quantum state in a quantum network
in a verifiable way. We propose a protocol that achieves this task, while
reducing the number of required qubits, as compared to the existing protocols.
To achieve this, we combine classical encryption of the quantum secret with an
existing verifiable quantum secret sharing scheme based on
Calderbank-Shor-Steane quantum error correcting codes. In this way we obtain a
verifiable hybrid secret sharing scheme for sharing qubits, which combines the
benefits of quantum and classical schemes. Our scheme does not reveal any
information to any group of less than half of the $n$ nodes participating in
the protocol. Moreover, for sharing a one-qubit state each node needs a quantum
memory to store $n$ single-qubit shares, and requires a workspace of at most
$3n$ qubits in total to verify the quantum secret. Importantly, in our scheme
an individual share is encoded in a single qubit, as opposed to previous
schemes requiring $\Omega(\log n)$ qubits per share. Furthermore, we define a
ramp verifiable hybrid scheme. We give explicit examples of various verifiable
hybrid schemes based on existing quantum error correcting codes.
